Valentino Romano1,2, Antonio Agresti3, Rosaria Verduci2, Giovanna D'Angelo4,5. 1. Department of Physics, Politecnico di Milano, Piazza Leonardo da Vinci 32, 20133 Milano, Italy. 2. Department of ChiBioFarAm, University of Messina, 98166 Messina, Italy. 3. CHOSE (Center for Hibrid and Organic Solar Energy), Department of Electronics Engineering, University of Rome Tor Vergata, 00133 Roma, Italy. 4. Department of Mathematical and Computer Sciences, Physical Sciences and Earth Sciences, University of Messina, 98166 Messina, Italy. 5. CNR, Institute for Chemical-Physical Processes (IPCF), 98158 Messina, Italy.
Abstract
Perovskites have emerged as promising light harvesters in photovoltaics. The resulting solar cells (i) are thin and lightweight, (ii) can be produced through solution processes, (iii) mainly use low-cost raw materials, and (iv) can be flexible. These features make perovskite solar cells intriguing as space technologies; however, the extra-terrestrial environment can easily cause the premature failure of devices. In particular, the presence of high-energy radiation is the most dangerous factor that can damage space technologies. This Review discusses the status and perspectives of perovskite photovoltaics in space applications. The main factors used to describe the space environment are introduced, and the results concerning the radiation hardness of perovskites toward protons, electrons, neutrons, and γ-rays are presented. Emphasis is given to the physicochemical processes underlying radiation damage in such materials. Finally, the potential use of perovskite solar cells in extra-terrestrial conditions is discussed by considering the effects of the space environment on the choice of the architecture and components of the devices.
Perovskites have emerged as promising light harvesters in photovoltaics. The resulting solar cells (i) are thin and lightweight, (ii) can be produced through solution processes, (iii) mainly use low-cost raw materials, and (iv) can be flexible. These features make perovskite solar cells intriguing as space technologies; however, the extra-terrestrial environment can easily cause the premature failure of devices. In particular, the presence of high-energy radiation is the most dangerous factor that can damage space technologies. This Review discusses the status and perspectives of perovskite photovoltaics in space applications. The main factors used to describe the space environment are introduced, and the results concerning the radiation hardness of perovskites toward protons, electrons, neutrons, and γ-rays are presented. Emphasis is given to the physicochemical processes underlying radiation damage in such materials. Finally, the potential use of perovskite solar cells in extra-terrestrial conditions is discussed by considering the effects of the space environment on the choice of the architecture and components of the devices.
Since 1957, when the first “space-ship”
(the soviet satellite Sputnik 1) was sent in Earth’s orbit,
mankind’s curiosity has wondered what mysteries of the universe
could be revealed. The following decades were characterized by an
intense rush toward building the most advanced systems for space exploration.
These efforts culminated in the moon mission by Apollo 11 in 1969.
Afterward, thousands of spacecraft were sent into space with diverse
purposes: studying phenomena on Earth (weather dynamics, tectonic
movements, etc.), exploring our solar system (from
the Sun to Pluto), and observing the universe surrounding us (galaxies,
stars, and exoplanets). Furthermore, “orbiting laboratories”
were built to conduct experiments at very peculiar conditions, such
as in microgravity, etc., which are of interest for
countless research fields, ranging from biophysics to agriculture, etc. The International Space Station is the biggest (and
probably the most famous) example of such “orbiting laboratories”.One of the main challenges ahead in the fabrication of spacecraft
is their endurance because of the harsh conditions in which they operate.
In fact, the atmosphere surrounding Earth acts as a shield against
radiation and regulates the ambient temperature, so on-ground instruments
work in a controlled environment. Quite differently, as altitude increases,
the physicochemical properties of the environment change, making the
working conditions of spacecraft orbiting Earth hostile. For these
reasons, materials used in such spacecraft must show very high resistance
not only to ensure their proper function but also because launching
costs of space objects are expensive (ranging between ∼$30000
and ∼$1500 kg–1, depending on the vehicle’s
characteristics),[1,2] so the need for substitutions
and maintenance must be minimized. Among all the components of such
spacecraft, energy generation devices and electronic components play
crucial roles because the former supply the energy needed to fuel
the whole system, while the latter manage fundamental operations,
such as ground communications.In particular, modern spacecraft
need several kilowatts of electric
energy,[3,4] which is usually produced through photovoltaic
(PV) technologies because of the abundance of solar energy and safety
requirements, making them preferable to alternatives such as batteries,
fuel cells, and nuclear power.[5,6] For example, the International
Space Station contains four solar arrays made up by >260 000
Si-based solar cells (SCs) producing up to 120 kW.[4] However, finding materials suitable for space applications
is not a trivial task because there are several requirements that
must be met: (i) resistance to the harsh space environment, (ii) low
weight, (iii) high power conversion efficiency (PCE), and (iv) high
gravimetric power (W kg–1).[5,7,8] Moreover, the cost of PV technologies represents
another important factor especially for the realization of extra-terrestrial
habitable stations (for example, on the Moon and Mars) and for the
new opportunities opened up by the privatization of the space industry
(such as space tourism).[9] Currently, the
main materials used as light harvesters in SCs for space applications
are Si and multijunctions based on III–V semiconductors. In
particular, triple- and quadruple-junction SCs represent the best-performing
devices available on the market from companies such as SolAero, Spectrolab,
CESI, and Azur Space. One of the best-performing devices is the AlInGaP/AlInGaAs/InGaAs/Ge
from Azur Space with an initial PCE = 31.8% and end of life PCE =
20.1% (at AM0 illumination, after irradiation with a dose of 1016 electrons cm–2 with 1 MeV energy).[10,11] An example of a commercially available Si-based SC is another product
of Azur Space which shows an initial PCE of 16.9% and an end of life
PCE of 12.5% (under bombardment with a dose of 1015 electrons
cm–2 with 1 MeV energy).[10] However, these devices are rigid and thick (>100 μm, making
them heavy with a gravimetric power of 0.4 W g–1 for InGaP/GaAs/Ge and 0.38 W g–1 for Si)[12] and require complex and expensive fabrication
processes in which scarce materials are used.[5,7,13−15] Furthermore, several
studies reported that multijunction SCs exhibit a performance degradation
of ∼25% after receiving proton doses of 1012 particles
cm–2,[16−18] which can be accumulated in 3
years of exposure outside the Van Allen belts.[7] Thus, there is an urgent need to find new materials that can provide
useful alternatives to the space PV scenario. An interesting candidate
is Cu(In,Ga)Se2 (CIGS), a lightweight (gravimetric power
∼3 W g–1)[12] and
radiation-resistant (showing only 10% decrease of PCE with incredibly
high doses of 1017 electrons cm–2 with
1 MeV energy)[19,20] sunlight absorber that can be
exploited for the realization of flexible devices through low-cost
processes.[21] During the past decade, metal
halide perovskites (MHPs) have attracted the interest of the PV terrestrial
community because of their physicochemical properties that allow the
realization of perovskite solar cells (PSCs) with PCEs exceeding 25%,[22] rivalling the performances of much older technologies
such as Si, CIGS, and CdTe. Figure reports the crystalline structure of perovskites,
whose general chemical formula is ABX3 (where A and B are
cations and X is an anion).[23]
Figure 1
Schematic illustration
of the perovskite crystal structure where
A and B are cations and X is an anion.
Schematic illustration
of the perovskite crystal structure where
A and B are cations and X is an anion.For the case of MHPs, B is a divalent metal (for
example, Pb2+, Sn2+, and Ge2+), X
is a halide (such
as I–, Cl–, and Br–), and A is a monovalent cation.[23] The
dimensions of A must fit within the voids formed by the (BX6)4– octahedra, and it can be an elemental cation,
such as Cs+, or a molecular cation, the most used being
methylammonium (MA, CH3NH3+) and
formamidinium (FA, H2NCHNH2+).[23] The success of MHPs as light harvesters is due
to several features which are optimal for PV technologies: high and
panchromatic absorption coefficient through the visible region of
the electromagnetic spectrum (>105 cm–1), low exciton binding energies, low Urbach energies (tens of meV),
long diffusion lengths of both electrons and holes (μm range),
and high tolerance to defects.[23,25−30] Moreover, the optoelectronic properties of MHPs, such as band gap
energy, can be tuned by the proper engineering of their chemical composition,[30−33] paving the way for their use in multijunction PV systems. Finally,
PSCs present several other advantages such as low weight (due to their
thin thickness <5 μm, with a gravimetric power of 23 W g–1),[12,34] low fabrication cost through
solution-processed techniques,[30,34] and the possibility
to realize flexible SCs (with a current PCE record >20%).[35] In Figure we present a detailed comparison of the main performance
parameters between all the technologies discussed so far.
Figure 2
Comparison
between several commercially available SCs used for
space application and some representative devices of promising alternatives
under investigation.
Comparison
between several commercially available SCs used for
space application and some representative devices of promising alternatives
under investigation.The aforementioned features of PSCs make them promising
candidates
for space PVs for many reasons. In particular, low weight and flexibility
are pivotal requirements for space applications, not only to reduce
the launching costs of spacecraft but also to allow the fabrication
of roll-out solar arrays,[3,36,37] which are currently produced by using rigid, thick, and heavy SCs
(such as Si- and InGaP/GaAs/Ge-based devices). Furthermore, MHPs can
be used as light harvesters in both single-junction as well as multijunction
SCs with Si, CIGS, and Cu2ZnSn(S,Se)4.[38,39] In this context, it is worth mentioning that MHPs/CIGS multijunction
SCs are of particular interest for space applications because CIGS
exhibits a high radiation resistance[19,20] and can be
produced in thin, flexible films.[40] However,
the moderate performance of CIGS-based SCs limits the practical use
of this material. Conversely, MHPs/CIGS SCs have the potential for
high efficiency, low weight (with a gravimetric power of 4 W g–1),[41] and flexibility, which
are fundamental for the realization of roll-out solar arrays. Thus,
assessing the stability of PSCs while working in the space environment
is fundamental to establishing their potential as a disruptive technology
in the space sector.[42−44]
Space Environment
Describing the space environment
is not a trivial task because
many phenomena occur, and they often correlate and influence each
other. Herein, the discussion begins by considering the main source
of space weather effects that our planet experiences: the sun. The
solar outer atmosphere, the corona, continuously releases protons,
electrons, helium nuclei, and a small amount of heavier ions.[45] The temperature of these ejected particles (which
constitute the so-called solar wind) is sufficiently high to form
a plasma, one of the seven factors that the NASA
Marshall Space Flight Center has identified for the description of
the space environment.[46] Such plasma spreads
into space at 300–900 km s–1 with a very
low density (∼30 particles cm–3) and a temperature
of ∼105 K.[45]When the solar
wind approaches Earth, interactions with the geomagnetic field occur. The geomagnetic field, which arises
from the motion of iron atoms in the Earth’s liquid core, is
another factor affecting the space environment because it is responsible
for a plethora of fundamental phenomena.[45,46,48,49]Figure a summarizes the main components
of the so-called magnetosphere. The incoming plasma has a speed which
is greater than that of Alfven waves (i.e., transverse
magnetohydrodynamic waves)[48] in the solar
wind medium; thus, when the plasma hits the Earth’s magnetosphere,
a shock wave (and consequently a bow shock) occurs (this magnetohydrodynamic
process is the equivalent observed in our atmosphere when objects
travel at supersonic speeds).[45,48,49] It was estimated that only a small fraction (>1%) of the incoming
solar wind can cross the bow shock.[45] The
region behind this impact zone (termed the magnetosheath) is characterized
by turbulent wave motion and the presence of plasma hotter than that
arriving from the sun (because of the strong deceleration experienced,
which reduces the speed of the solar wind to ∼50 km s–1, causing the dissipation of such energy into heat).[45,48,49] The remaining plasma flows on
the geomagnetic field lines, stretching the magnetosphere in the antisunward
side and forming a magnetotail which extends into space for distances
even beyond 100RE.[45,48,49]
Figure 3
(a) Representation of the main components of
earth’s atmosphere.
The green and pink pseudotoroids indicate the inner and outer Van
Allen radiation belts, respectively. (b) Flux of electron and proton
radiation as a function of altitude (expressed in Earth radii). Reprinted
with permission from ref (47). Copyright 2020 NASA.
(a) Representation of the main components of
earth’s atmosphere.
The green and pink pseudotoroids indicate the inner and outer Van
Allen radiation belts, respectively. (b) Flux of electron and proton
radiation as a function of altitude (expressed in Earth radii). Reprinted
with permission from ref (47). Copyright 2020 NASA.The solar wind is not the only source of plasma
that must be taken
into account. It can derive from astronomical events occurring outside
our solar system (i.e., from cosmic rays),[47] and it can be indirectly produced by high-energy
photons (UV, X-rays, and γ-rays emitted by solar activity and
cosmic rays) that can easily ionize atoms and molecules in the uppermost
layers in the atmosphere.[49] Thus, in general,
the atmosphere can be regarded as made up by a neutral component (troposphere,
stratosphere, and lower thermosphere) whose constituents are not ionized
and an ionosphere (upper thermosphere, mesosphere, and lower exosphere)
characterized by the presence of cold plasma (with energy in the eV
range)[45] forming a toroidal region of space
termed the plasmasphere.[48,49] The region that separates
the plasmasphere from the solar wind is the magnetopause.[49]It is fundamental to emphasize that some
of the fastest charges
can penetrate the outermost geomagnetic field lines and can eventually
get trapped by inner field lines or reach Earth’s atmosphere.[47,49] In the latter case, collisions between protons and nuclei with the
atmosphere’s constituents trigger many decay pathways that
lead to the emission of many subatomic particles, such as neutrons,
muons, kaons, pions, etc.[47] Conversely,
particles that get trapped by geomagnetic field lines form two main
regions called Van Allen radiation belts:[45,49] the inner belt (situated in the region between 1.5 and 3.5 RE from Earth’s center) and the outer
belt (in the range of 3–7 RE).[47] The first one captures high-energy protons,
while the second one typically stops electrons; thus, spacecraft orbiting
at such altitudes must be resistant to this kind of environment.[45,47,49]Figure b shows the flux (varying between 103 and 108 particles cm–2 s–1)[50−52] and energy distribution of protons and electrons
around Earth as functions of altitude (expressed in RE units). Thus, a third factor affecting the space environment
can be introduced: radiation (responsible for ∼40%
of space-related issues) from both particles and photons.The
fourth factor is due to the neutral atmosphere that
comprises three main effects: atmospheric drag, the presence
of atomic oxygen, and high vacuum conditions. The former must be taken
into account to optimize orbital shape and altitude; thus, it will
not be further analyzed in this Review because it is related to orbital
mechanics and aerospace engineering. Quite differently, atomic oxygen
(which constitutes 80% of the upper atmosphere composition, i.e., in the range of 200–800 km) can be detrimental
to the operation of the spacecraft’s components.[53] Although its density is not high, atomic oxygen
can corrode surfaces it interacts with and can break the chemical
bonds of many materials because of the high average impact energy
(4–5 eV) resulting from collisions with spacecraft orbiting
at a speed of 7–8 km s–1.[49,54] Finally, the density of the atmosphere decreases with increasing
altitude (ranging from 1 bar at sea level to 10–11 bar at ∼1000 km),[55] leading to
huge pressure gradients between the interior and the external part
of the spacecraft.The fifth factor described by the NASA Marshall
Space Flight Center
is the presence of debris (due to meteoroids and
comets or human space activities), which is extremely dangerous because
collisions with spacecraft can cause severe damage. A huge amount
of space debris orbits around Earth, with dimensions and concentrations
depending on the altitude[49,56] (according to statistics
from ESA, as of May 2022, more than 130 million pieces of debris were
present in the space surrounding Earth).[57] These objects represent a severe threat because a critical mass
threshold exists that, if reached, can trigger avalanche collisions,
eventually causing the destruction of several spacecraft.[57,58] Thus, the presence of space junk must be reduced by proper actions
exploiting one of the several existing strategies, such as recovery,
deorbiting, and laser removal.[56,59,60]Thermal fluctuation represents the sixth
factor
and is one of the main sources of damage in spacecraft (it accounts
for 11%).[56] It arises because of (i) solar
radiation, (ii) albedo radiation (i.e., solar radiation
reflected back to space by Earth’s surface), (iii) thermal
energy from other celestial bodies, (iv) space average temperature
at 4K, and (v) thermal energy sources on board the spacecraft (such
as electric energy dissipation, fuels, etc.).[49] Furthermore, the orbital motion of spacecraft
causes thermal cycling because of the alternation of light and dark
hours.Finally, the seventh factor accounts for solar
activity, which concerns solar phenomena (such as solar flares
and coronal
mass ejections), characterized by the emission of huge quantities
of high-energy particles and photons. Such astronomical events influence
almost all the factors mentioned so far: both plasma and radiation
levels are increased, the geomagnetic field experiences stronger interactions
with the solar wind, and thermal fluctuations become more intense.
Thus, solar activity has a very detrimental effect on spacecraft,
but it is hardly ever predictable, making the space environment even
more hostile.
Main Effects of the Space Environment on Materials
The seven factors discussed in the previous section affect materials
used for space applications in many ways. However, while some of them
can be faced by proper engineering of spacecraft and shielding strategies,
others have detrimental effects on the physicochemical properties
of materials. Thus, it is essential to understand such degradation
processes to advance the research of stable and performing materials.For example, the presence of debris (around Earth, as well as objects
encountered during space missions) is dangerous for the safety of
the whole spacecraft; thus, it will not be further discussed here
because it has no specific effects on the physicochemical properties
of materials. Similarly, the effects of the neutral atmosphere can
be faced by the proper engineering of the spacecraft. In particular,
the interaction with atomic oxygen can lead to severe corrosion, and
that can be mitigated through the use of anticorrosive materials and
coatings.[61,62] Furthermore, the vacuum is responsible for
several detrimental phenomena, such as material outgassing and effusion,
evaporation, adhesion, cold welding, sublimation, etc.[49,56] Thus, pressure control and sealing strategies
are fundamental to avoid these dangerous issues. Regarding the geomagnetic
field, its degradation pathways are related to those from trapped
charged particles; thus, its effects on materials are the same as
those due to particle radiation. The plasma environment is another
serious threat to the long-term function of spacecraft. In general,
it can be classified into hot and cold plasma (the former is the one
generated by solar activity, and the latter comes mainly from Earth’s
atmosphere).[56] It is worth emphasizing
that cold plasma can turn into hot plasma because of bombardment by
solar wind. Thus, both cold and hot plasma are dangerous, because
they can induce surface charging and consequently electrostatic discharge,
power loss, and short circuit in electronic and photovoltaic components.[49,56,63,64] Fortunately, such effects can be mitigated through shielding strategies
and active control of potential.[56,65,66] Finally, the main effect arising from solar activity
is a variation in the amount and properties of the irradiated plasma, i.e., flux and energy of the emitted particles.Thus,
the main factors that affect the stability and physicochemical
properties of materials used for energy generation devices and electronic
components are thermal fluctuations and radiation. In particular,
fluctuations of the temperature (which can be due to alternation between
day and night hours, infrared radiation from Earth, albedo radiation, etc.) can cause thermal expansion and contraction, vibration,
and eventually the rupture of some materials.[49,56] Many strategies can be exploited to reduce such effects, both passive
and active, such as the use of resistant materials and heat exchangers,
as well as temperature compensation systems.[56,67] However, thermal stability must be properly addressed especially
with respect to phase transitions that can deeply modify the physicochemical
properties of materials, making them unusable.Radiation-induced
degradation is probably the most studied and
complicated factor that needs to be considered when dealing with the
space environment. Because radiation damage depends on the type of
interactions developed within materials, two distinct types of radiations
can be distinguished: directly ionizing (i.e., charged
particles which strongly interact with the electron clouds) and indirectly
ionizing (i.e., neutrons and photons whose interaction
with materials can cause nuclear transformations or liberate ionizing
radiation, respectively).[68] In general,
the effects of radiation on materials are impurity production (because
of neutron capture or the neutralization of charged radiation such
as protons or α-particles), atom displacement (due to nuclei
recoiling after scattering events), energy release, and ionization.[68] In particular, α-particles and protons
are dangerous sources of radiation damage as they cause the formation
of defects within the material structure.[68] However, the nuclear stopping power is proportional to E–2; thus, smart sealing strategies can efficiently
act as shields for low-energy protons, α-particles, and neutrons.[68,69] Quite differently, high-energy particles (in the range of tens of
MeV) can penetrate within materials and cause several interactions
before being completely stopped.Thus, knowing the energy distribution
and flux of radiation in
the space environment is also fundamental to thoroughly assess their
detrimental effects on materials’ stability. For example, in
low Earth orbit (which is the region of altitudes between 160 and
2000 km) the radiation environment is typically dominated by electrons
(with 1 MeV energy at a flux of 6 × 103 cm–2 s–1) and protons (with 100 keV energy at a flux
of 104 cm–2 s–1).[70] Moreover, the flux of both protons and electrons
around Earth varies between 103 and 108 cm–2 s–1, depending on both altitude
and solar activity.[45,49,51,52] Thus, accelerated tests (which are conducted
at much higher accumulated doses) are needed to ascertain the long-term
stability of materials for space applications; for example, doses
up to 1012 particles cm–2 of protons
are often investigated which, for the case of 68 MeV energy, are typically
accumulated in ∼50 years at the International Space Station
orbit (altitude ∼400 km).[41]It is worth mentioning that radiation-resistant technologies are
of great interest also for on-ground applications. Indeed, there are
many radioactively polluted zones on Earth, located near densely populated
regions, where no economic activity will occur because new construction
is forbidden.[71] Examples of these areas
are Chernobyl, Fukushima, and nuclear test sites such as those in
Nevada (United States) and Semipalatinsk (Kazakhstan).[72] The economic growth and rebirth of these regions
will be possible only through access to energy sources, and radiation-resistant
PV technologies can be the solution to this hurdle. Thus, research
in this field can also have an important impact for life on Earth.
Radiation Resistance of Metal Halide Perovskites
Assessing
the resistance of MHPs to the space environment is not
a trivial task because of the intrinsic instability that such materials
experience under photoexcitation. Thus, distinguishing the effects
of each source of degradation can be tricky. Nonetheless, several
studies addressed the resistance of MHPs in the harsh space environment,
with particular emphasis on radiation-induced effects. In the following
sections, we will review and discuss the main results about the mechanisms
responsible for performance losses in PSCs.
Resistance to Protons and Electrons
The starting point
of this discussion concerns the effects of ionizing radiation on MHPs.
In particular, Lang et al. demonstrated the proton
hardness of MAPbI3 by investigating the photovoltaic performances
of p-i-n solar cells.[71] In particular,
they irradiated their samples with protons having 68 MeV energy and
monitored the performances of their devices up to 1.02 × 1013 particles cm–2 accumulated doses. Interestingly,
the VOC and FF remain almost constant
in the whole range of investigated doses (Figure a), while JSC (and consequently PCE) decreases for doses >2 × 1011 particles cm–2. However, it must be taken into
account that performance losses occur also because of degradation
from the other components of SCs. In particular, radiation affects
the transmittance of the glass substrates because of the formation
color centers within the glass structure.[73,74] Thus, the authors analyzed their substrates and observed severe
variations of their transmittance (Figure b). When such an effect is taken into account,
only a 20% reduction of the JSC is observed at a dose of 1013 particles cm–2 (red rhombus in Figure a), making the radiation tolerance
of such PSCs far higher than that of c-Si photodiodes (that suffer
from degradation already at doses of ∼1010 particles
cm–2, i.e., 3 orders of magnitude
lower than that of PSCs). Furthermore, the authors observed another
interesting phenomenon after monitoring the J–V curves of their irradiated devices after the end of the
irradiation test. They detected an increase in both JSC and PCE (while VOC and
FF still remained the same, Figure c) even with respect to the reference nonirradiated
devices, underlying the self-healing effect experienced by MHPs. The
value of JSC depends on many factors,
including the presence of defects and imperfections in the crystal
structure of the materials composing the device. Because proton irradiation
is known for its detrimental effects due to the displacement of atoms
from their lattice sites and nuclear reactions due to proton capture
(just to name few), the authors propose that such observations are
due to the formation of imperfections in the MHP structure that can
be passivated once the disturbance is turned off. They suggest that
proton irradiation causes the dissociation of C–H and N–H
bonds with the consequent release of H+ ions within the
MHP structure. When the irradiation ends, these H+ ions
passivate the defects formed during the irradiation and those that
were already present before the radiation treatment; thus, JSC (and PCE) increases accordingly, and the
final performance is also superior to that of the reference devices
(Figure b). Although
this seems a plausible explanation of the observed results, the authors
do not provide any further experimental investigation of such phenomenon;
thus, further investigations are required.
Figure 4
(a)
Normalized JSC (red dots), VOC (blue rhombuses), FF (black triangles), and
PCE (purple dots, termed η) for MAPI-based SCs reported as functions
of the accumulated proton doses. For comparison, the JSC of a Si photodiode is also shown (blue line). The red
rhombus refers to the PCE obtained when the correction, due to the
glass/ITO substrate losses, is taken into account. (b) Transmittance
of the glass/ITO substrate at nonirradiated conditions (black line)
and at proton doses of 7.78 × 1011 particles cm–2 (blue dashed line) and 7.75 × 1012 particles cm–2 (red dotted line). The proton-induced
variations, with respect to nonirradiated case, are shown as ΔT with the same color legend. The difference in internal
quantum efficiency (ΔIQE) is also reported (aqua green line).
(c) Comparison of the normalized photovoltaic parameters for reference
and irradiated devices, measured after the irradiation experiments.
Reprinted with permission from ref (71). Copyright 2016 Wiley.
(a)
Normalized JSC (red dots), VOC (blue rhombuses), FF (black triangles), and
PCE (purple dots, termed η) for MAPI-based SCs reported as functions
of the accumulated proton doses. For comparison, the JSC of a Si photodiode is also shown (blue line). The red
rhombus refers to the PCE obtained when the correction, due to the
glass/ITO substrate losses, is taken into account. (b) Transmittance
of the glass/ITO substrate at nonirradiated conditions (black line)
and at proton doses of 7.78 × 1011 particles cm–2 (blue dashed line) and 7.75 × 1012 particles cm–2 (red dotted line). The proton-induced
variations, with respect to nonirradiated case, are shown as ΔT with the same color legend. The difference in internal
quantum efficiency (ΔIQE) is also reported (aqua green line).
(c) Comparison of the normalized photovoltaic parameters for reference
and irradiated devices, measured after the irradiation experiments.
Reprinted with permission from ref (71). Copyright 2016 Wiley.In a subsequent work, the same group analyzed an
identical solar
cell architecture using a triple-cation, mixed-halogen MHP (Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3), with the aim of understanding the radiation
hardness of such kinds of light harvesters.[7] Because the stopping power of particle radiation depends on the
impact energy, the authors analyzed the effects of proton irradiation
by using several values of the impact energy, namely, 10 ± 3,
20 ± 3, and 68 ± 1 MeV. These values represent well the
space environment as higher energies are found rarely (typically only
during intense solar activity).[50] Protons
with the lower energy (10 MeV) usually are completely stopped within
the glass substrate (as their penetration depth is ∼1 mm).
Quite differently, 20 and 68 MeV protons can penetrate within the
perovskite layer and experience inelastic scattering (from the electron
clouds, thus causing ionization or excitation of the constituents)
or elastic scattering (from the nuclei, which can lead to the displacement
of atoms, i.e., the formation of vacancies and interstitial
defects). As a first step toward understanding the radiation hardness
of MHPs, the authors evaluated the variation of the proton-induced
quantum efficiency (PEQE). This quantity arises from the fact that
ionizing radiation causes the formation of electron–hole pairs
and, consequently, leads to a current density within the irradiated
material. In the investigated triple-cation perovskite, a J ≈ 290 nA cm–2 was induced by
protons with 20 MeV energy and a flux (φ) equal to 149 pA cm–2. As a result, the PEQE (J/φ) is ∼2 ×
103; as a consequence, each proton leads to the generation
of more than 2 × 103 electron/hole pairs (some are
inevitably lost because of recombination). Long-lasting irradiation
usually disrupts the crystal lattice; thus, a first piece of interesting
information can be obtained by monitoring how the PEQE varies with
increasing accumulated dose. Figure a reports the comparison between the evolution of PEQE
of triple-cation perovskite and a SiC diode (a material tolerant to
high-energy proton irradiation),[75] revealing
that the PEQE for the investigated MHP experiences a small (7%) reduction
at both 20 and 68 MeV proton irradiation (with an accumulated dose
of 1012 particles cm–2). Quite differently,
the PEQE of SiC decreases (considering an accumulated dose of 1012 particles cm–2) by 50% (at 20 MeV) and
75% (at 68 MeV). These results suggest that the crystal structure
of MHPs is far more resistant to proton irradiation with respect to
a benchmark material such as SiC, also paving the way for MHP-based
proton detectors. The radiation resistance of such devices was also
demonstrated by measuring the J–V curves during irradiation. Figure b reports the evolution of the photovoltaic parameters
up to doses of 1012 particles cm–2, revealing
negligible changes in their values for both 20 and 68 MeV energies.
The same devices were measured again after 2 weeks from the irradiation
experiment (as radiation levels had to decay to tolerable values),
and the performance was compared to that obtained before proton irradiation
(Figure c). The results
clearly show that 20 MeV protons do not cause any significant variation
of the photovoltaic performance, while the devices irradiated with
68 MeV protons show a decline of all the performance metrics, probably
because of the increase of Schockley–Read–Hall (SRH)
recombination. With the aim of deeply understanding the effects of
proton-induced defects, the authors conducted several characterizations.
First, they measured the dark J–V curves (Figure d)
of the pristine and irradiated devices which revealed two main features:
an improved rectification after irradiation and a shift (from 0 to
∼150 mV) of the J–V curve in the case of irradiation with 68 MeV protons. Furthermore,
by computing the differential resistance (Rdiff = ΔV/ΔJ), they surprisingly
observed an increase of the parallel (shunt) resistance (RP) as the accumulated dose increased (as shown in Figure e). Higher values
of RP imply lower bulk recombination of
charge carriers (associated with SRH phenomena or to shunts in the
polycrystalline film); thus, such results suggest that irradiation
by high-energy protons would reduce the presence of defects within
the MHP layer. To elucidate the inconsistency between this conclusion
and the partial decline of the photovoltaic performance, the authors
recorded PL and VOC decays. In particular, Figure f reports PL transient
spectra recorded on pristine and irradiated (with 20 and 68 MeV protons)
perovskite samples (deposited on glass substrates). Surprisingly,
the longest lifetime was measured for the sample irradiated with 68
MeV protons (τ2 = 244 ns), which is quite unexpected
because higher lifetimes are associated with reduced recombination
events. Thus, even this measurement would suggest that irradiation
with 68 MeV protons induces a reduction of recombination pathways
in MHPs. If this was true, then a higher PL intensity should be observed,
but this is not the case as demonstrated by the reduced PL yield (Figure g), the lowest value
being associated with the sample irradiated with the most energetic
protons. Finally, another very interesting observation comes from VOC decays before and after irradiation with
68 MeV protons (Figure h). Prior to irradiation, VOC becomes
0 in ∼1s while the irradiated sample shows a slower decay and
an additional decay step after 1 s. By considering the carrier density
(n) as given bywhere e is the elementary
charge, kB Boltzmann’s constant,
and T the absolute temperature, a recombination lifetime
can be defined according toThis quantity is reported in the inset of Figure h, revealing that
τ (and so the decay of VOC) follows
two regimes: (i) above 0.86 V, where both irradiated and pristine
samples show the same exponential increase of τ with increasing VOC; (ii) below 0.86 V, in which irradiated devices
are characterized by values of τ which are an order of magnitude
higher with respect to those of the nonirradiated solar cells. The
presented results point toward prolonged lifetimes caused by trapping–detrapping
of charge carriers, a phenomenon that was discussed by Hornbeck and
Haynes[76] (and observed for other materials
such as polycrystalline silicon).[77] For
this reason, by following the model by Hornbeck and Haynes, the authors
simulated the PL decay of their nonirradiated and irradiated (with
68 MeV protons) MHP considering radiative, Auger recombination, and
the trapping–detrapping process due to irradiation-induced
traps. As clearly shown in Figure i, the PL decay of the nonirradiated sample is reproduced
with a very good agreement by considering a trap density (Ntrap) equal to 0 cm–3 while
by considering Ntrap = 9 × 10–13 cm–3, the PL decay of the irradiated
sample (68 MeV protons) is obtained. Thus, trapping–detrapping
of the charge carrier is the source of the apparent increase of charge
carrier lifetimes and VOC behavior. The
authors propose that such trap states are due to iodine interstitial
defects because theoretical investigations have shown that such kinds
of defects have a low formation energy[78] and can trap both holes and electrons[79] in MAPbI3.
Figure 5
(a) Relative proton induced quantum efficiency (PEQE/PEQE(Φ
= 0)) for SiC (top) and Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 irradiated with
protons with energies of 20 and 68 MeV. (b) Relative variation (with
respect to measurements conducted under no bombardment) of the photovoltaic
parameters JSC, VOC, FF, and PCE (η in the figure) for Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3-based PSCs under irradiation with protons with energies
of 20 MeV (blue line) and 68 MeV (red line) and variable flux. (c)
Comparisons of the photovoltaic parameters measured before and after
irradiation of the devices with protons with energies of 20 (blue
line) and 68 (red line) MeV. (d) Linear and semilogarithmic J–V curves measured in dark conditions
for nonirradiated devices (solid lines) and irradiated with protons
having energies of 20 MeV (blue line) and 68 MeV (red line). (e) Comparisons
of the differential resistance for reference and bombarded devices.
(f) Normalized PL decays of reference (full red circles) and irradiated
[with protons having energies of 20 MeV (empty blue squares) and 68
MeV (empty red circles)] Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 samples
(deposited onto quartz). The inset reports values of τ2 calculated at different laser fluences. (g) Comparison of the PL
spectra for reference and irradiated Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 samples (deposited onto quartz) (the same legend of panel f applies
to this case). (h) Measured VOC decay for reference (solid line) and
irradiated (dashed line) devices. (i) Comparisons of simulated and
measured PL decays of Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 thin films (deposited
onto quartz) before and after irradiation with protons having 68 MeV
energy. Reprinted with permission from ref (7). Copyright 2019 Royal Society of Chemistry.
(a) Relative proton induced quantum efficiency (PEQE/PEQE(Φ
= 0)) for SiC (top) and Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 irradiated with
protons with energies of 20 and 68 MeV. (b) Relative variation (with
respect to measurements conducted under no bombardment) of the photovoltaic
parameters JSC, VOC, FF, and PCE (η in the figure) for Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3-based PSCs under irradiation with protons with energies
of 20 MeV (blue line) and 68 MeV (red line) and variable flux. (c)
Comparisons of the photovoltaic parameters measured before and after
irradiation of the devices with protons with energies of 20 (blue
line) and 68 (red line) MeV. (d) Linear and semilogarithmic J–V curves measured in dark conditions
for nonirradiated devices (solid lines) and irradiated with protons
having energies of 20 MeV (blue line) and 68 MeV (red line). (e) Comparisons
of the differential resistance for reference and bombarded devices.
(f) Normalized PL decays of reference (full red circles) and irradiated
[with protons having energies of 20 MeV (empty blue squares) and 68
MeV (empty red circles)] Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 samples
(deposited onto quartz). The inset reports values of τ2 calculated at different laser fluences. (g) Comparison of the PL
spectra for reference and irradiated Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 samples (deposited onto quartz) (the same legend of panel f applies
to this case). (h) Measured VOC decay for reference (solid line) and
irradiated (dashed line) devices. (i) Comparisons of simulated and
measured PL decays of Cs0.05MA0.17FA0.83Pb(Br0.17I0.83)3 thin films (deposited
onto quartz) before and after irradiation with protons having 68 MeV
energy. Reprinted with permission from ref (7). Copyright 2019 Royal Society of Chemistry.The works discussed so far concern the stability
of MHPs to high-energy
particle radiation (i.e., protons with energies ≥20
MeV). A study by Miyazawa et al.[70] noted that this choice may cause misleading results about
the radiation stability of MHPs because, according to their results,
particles with such energies can penetrate the perovskite layer causing
few collision events. In particular, they investigated the effects
of electron and proton beam (EB and PB) irradiation on the photovoltaic
performance of MA- and FA-based mixed halogen perovskites. Their results
evidenced clearly the superior radiation tolerance of MHP solar cells
to radiation-induced damage by 1 MeV EB, which retain ∼90%
of the PCE at accumulated doses of 1016 particles cm–2. For comparison, benchmark light harvesters for space
photovoltaics such as Si and InGaP/GaAs/Ge suffer from severe losses
at such doses, with a PCE retention of ∼60% for both cases.[80,81] Regarding irradiation with PB, the authors investigated through
Stopping and Range of Ions in Matter/Transport of Ions in Matter (SRIM/TRIM)
simulations the depth of penetration of protons with energies ranging
from 50 keV to 60 MeV. According to their results, PB with 50 keV
energy have a penetration depth corresponding to the position of the
perovskite layer, while PB with higher energies (especially those
in the range of tens of MeV) can cross the perovskite layer causing
few collision events. For this reason, irradiation of perovskite solar
cells with PB having 50 keV of energy at doses up to 1015 particles cm–2 was performed, revealing again
the high radiation hardness of MHPs, which could retain ∼50%
of PCE (devices produced with Si and InGaP/GaAs/Ge could not survive
such tests).[82,83]It should be noted that
the work from Miyazawa et al. emphasizes that PB
with high MeV energy can cross the perovskite
layer causing little damage. For this reason, the radiation hardness
of MHPs should be assessed by using PB that can effectively interact
with the perovskite layer of SCs, which is made possible by tuning
the energy of the investigated radiation probe. However, the works
from Lang et al. and Brus et al.
clearly show that PSCs suffer from performance losses also when MeV
energies are used. This outcome may be due to losses associated with
the other layers of the PSCs, but according to the presented results,
this may not be the actual case. It is then clear that further and
more thorough investigations are needed to completely assess the radiation
stability of MHPs under radiation exposure.The effects of EB
irradiation (with 1 MeV energy and accumulated
doses of 1.3 × 1013 and 1 × 1015 particles
cm–2) were also studied by Song et al.[84] on n-i-p PSCs (with a MA0.7FA0.3PbI3 light harvester) with pristine PCE
= 20.6%. Because of EB irradiation, such PCE decreased to 12.2% and
3.4% (for 1.3 × 1013 and 1 × 1015 particles
cm–2, respectively), mainly because of a drastic
drop of the JSC while VOC and FF remain almost unaffected (Figure a). Because EB irradiation causes the darkening
of the glass substrate (as discussed previously for the case of PB
irradiation), the authors considered the impact of this effect on
the measured JSC and PCE, revealing that
the actual PCE retention of their devices is ∼81% and ∼56%
(for 1.3 × 1013 and 1 × 1015 particles
cm–2, respectively). Thus, there is still a performance
loss associated with the perovskite layer. According to their energy-dispersive
X-ray spectroscopy (EDX) and XRD results (Figure b–g), the irradiation process causes
the partial decomposition of the perovskite into the photoinactive
PbI2, as evidenced by the variation of the Pb:I ratio in
EDX measurements and the appearance of the PbI2 contribution
in the XRD spectra. Interestingly, in this work the authors report
laser beam-induced current (LBIC) maps (Figure h–j) demonstrating that the drop in J photogeneration is homogeneously distributed throughout
the whole device area, thus differing from water-induced degradation.[85] These results seem very different from those
by Miyazawa et al. (who reported a 90% retention
of performance); however, it should be noted that the pristine performance
of the devices built by Song et al. is much higher
with respect to those by Miyazawa et al. (20% vs
5%). It is then clear that more research efforts are needed toward
the assessments of the radiation stability of high-performance PSCs
for two main reasons. First, it is difficult to address the degradation-induced
losses of low-performance devices. Second, high-performance SCs are
those required for practical use; thus, they are the most interesting
for large-scale applications.
Figure 6
(a) Comparison of the J–V curves for reference (red lines) and bombarded with electrons
having
1 MeV energy at a fluence of 1.3 × 1013 particles
cm–2 (blue lines) and 1 × 1015 particles
cm–2 (green lines). (b–d) Comparison of the
EDX spectra measured for reference PSCs (red line) and PSCs bombarded
with electrons having 1 MeV energy at a fluence of 1.3 × 1013 particles cm–2 (blue lines) and 1 ×
1015 particles cm–2 (green lines). (h–j)
Laser beam-induced current measurements for reference (h) and bombarded
PSCs with electrons having 1 MeV energy at a fluence 1.3 × 1013 particles cm–2 (i) and 1 × 1015 particles cm–2 (j). Reprinted with permission
from ref (84). Copyright
2019 American Chemical Society.
(a) Comparison of the J–V curves for reference (red lines) and bombarded with electrons
having
1 MeV energy at a fluence of 1.3 × 1013 particles
cm–2 (blue lines) and 1 × 1015 particles
cm–2 (green lines). (b–d) Comparison of the
EDX spectra measured for reference PSCs (red line) and PSCs bombarded
with electrons having 1 MeV energy at a fluence of 1.3 × 1013 particles cm–2 (blue lines) and 1 ×
1015 particles cm–2 (green lines). (h–j)
Laser beam-induced current measurements for reference (h) and bombarded
PSCs with electrons having 1 MeV energy at a fluence 1.3 × 1013 particles cm–2 (i) and 1 × 1015 particles cm–2 (j). Reprinted with permission
from ref (84). Copyright
2019 American Chemical Society.A similar study was presented by Pérez-del-Rey et
al.,[86] who investigated the radiation
tolerance of MAPbI3-based PSCs (p-i-n architecture) to
EB with 1 MeV energy at accumulated doses up to 1016 particles
cm–2. The authors used both glass and quartz as
substrate (because the former leads to performance losses due to radiation-induced
darkening), and Figure a shows representative J–V curves obtained using the latter revealing a stable PCE ≈
18.3%, up to 1016 particles cm–2. Quite
interestingly, the authors highlight that basically all devices experience
an increase of their PCE after irradiation at a dose of 1014 particles cm–2, while stable (or slightly lower)
PCEs are observed for higher doses (Figure b). With the aim of understanding the effects
of such radiation on the perovskite absorber, the authors conducted
several characterizations of perovskite films (deposited on quartz),
such as XRD, SEM, PL, and EQE, but no peculiar signs of degradation
were observed. Finally, they performed time-resolved microwave conductivity
(TRMC) analysis (Figure c). After photogeneration of electrons and holes, the conductivity
decreases because of charge carrier recombination, mainly due to mono-
and bimolecular processes. The decay of the photoinduced conductivity
proceeds faster in the irradiated samples with respect to the pristine
films (with a variation of the decay time from ∼40 to ∼55
ns, respectively), which indicates faster recombination dynamics due
to the formation of trap states in the irradiated samples. From such
kinds of measurements, the carrier diffusion length can be extracted,
revealing quite interesting results: this quantity decreases from
∼0.8 μm in the nonirradiated sample to ∼0.65 μm
in the sample irradiated with a dose of 1016 particle cm–2. Both values exceed the thickness of the MAPbI3 layer used in PSC fabrication, suggesting that charge carriers
in irradiated MHPs still can reach the interfaces of the light harvester
and thus be collected at the extraction layers.
Figure 7
(a) Comparisons of the J–V curves for PSCs irradiated with
electrons having 1 MeV energy at
doses of 1014 particles cm–2 (pink line),
1015 particles cm–2 (cyan line), and
1016 particles cm–2 (green line). (b)
Evolution of the PCE for PSCs before (empty symbols) and after (full
symbols) irradiation at the aforementioned doses. Photoconductivity,
as measured through time-resolved microwave conductivity experiments,
of MAPbI3 thin films deposited on quartz. Reprinted with
permission from ref (86). Copyright 2020 Wiley.
(a) Comparisons of the J–V curves for PSCs irradiated with
electrons having 1 MeV energy at
doses of 1014 particles cm–2 (pink line),
1015 particles cm–2 (cyan line), and
1016 particles cm–2 (green line). (b)
Evolution of the PCE for PSCs before (empty symbols) and after (full
symbols) irradiation at the aforementioned doses. Photoconductivity,
as measured through time-resolved microwave conductivity experiments,
of MAPbI3 thin films deposited on quartz. Reprinted with
permission from ref (86). Copyright 2020 Wiley.Another characteristic which makes MHPs intriguing
materials for
space PVs is the tunability of their band gap through engineering
of their chemical composition,[30] making
them optimal candidates for the realization of tandem SCs. Two interesting
candidates as bottom-cell light harvesters are Si and CIGS because
perovskite/Si tandem devices are going to be commercially available
for terrestrial applications,[87] while perovskite/CIGS
stacks can be realized in flexible configuration. Thus, a study by
Lang et al.[41] investigated
the triple-cation MHPs (Cs0.05(MA0.17FA0.83)0.95Pb(I0.83Br0.17)3) as light harvester in both perovskite/Si and perovskite/CIGS
devices (p-i-n configuration) and assessed their resistance to PB
irradiation with 68 MeV energy at a dose of 1012 particles
cm–2.[41] In particular,
the authors observed 85% and 1% of performance retention for perovskite/CIGS
and perovskite/Si devices, respectively. The main degradation observed
in the former architecture is a partial reduction of all the photovoltaic
parameters which, however, remain high (as shown in Figure a).
Figure 8
(a and b) Comparisons
of the J–V curves for perovskite/CIGS
(a) and perovskite/Si (b) tandem
devices (solid lines for reference devices, dashed lines for irradiated
solar cells). The maximum power point is indicated by the full circles,
while the insets report the power output, at the maximum power point,
as a function of time. (c and e) Comparisons of the quasi-Fermi level
splitting and VOC of perovskite/CIGS (c)
and perovskite/Si (e) devices before and after the irradiation tests.
(d and f) Quasi-Fermi level splitting as a function of the logarithm
of the excitation intensity which allows the extrapolation of the
ideality factors. Reprinted with permission from ref (41). Copyright 2020 Elsevier.
(a and b) Comparisons
of the J–V curves for perovskite/CIGS
(a) and perovskite/Si (b) tandem
devices (solid lines for reference devices, dashed lines for irradiated
solar cells). The maximum power point is indicated by the full circles,
while the insets report the power output, at the maximum power point,
as a function of time. (c and e) Comparisons of the quasi-Fermi level
splitting and VOC of perovskite/CIGS (c)
and perovskite/Si (e) devices before and after the irradiation tests.
(d and f) Quasi-Fermi level splitting as a function of the logarithm
of the excitation intensity which allows the extrapolation of the
ideality factors. Reprinted with permission from ref (41). Copyright 2020 Elsevier.Quite differently, in the case of perovskite/Si
devices there is
a drastic reduction of JSC to ∼2%
of its initial value (as reported in Figure b). With the aim of understanding the degradation
mechanisms occurring in both architectures, the authors focused on VOC losses and used PL measurements to extract
the quasi-Fermi-level splitting (QFLS) of the whole stack (i.e., perovskite/CIGS and perovskite/Si) and of the individual
light harvesters (CIGS, Si, and perovskite). Figure c reports the values for the perovskite/CIGS
architecture (blue lines), perovskite (red contribution), and CIGS
(green lines) components. These data clearly show that the perovskite
harvester does not exhibit any measurable variation of the QFLS due
to PB irradiation, while the CIGS component shows a slight decrease
of QFLS (0.02 V) which may be the responsible for the reduction of
the QFLS observed in the complete perovskite/CIGS stack. Further information
can be obtained by performing intensity-dependent VOC measurements, which allow extracting the ideality factor
(n) of the investigated materials. This quantity
is directly related to the occurring charge carrier recombination
mechanisms: n = 2 is associated with SRH recombination, n = 1 is ascribed to radiative electron–hole recombination,
and n < 1 is due to Auger recombination.[88] As shown in Figure d, the ideality factor of the perovskite
absorber increases slightly (from 1.39 to 1.43) upon irradiation (still
confirming the radiation resistance of MHPs) because of the formation
of recombination centers. Similarly, the formation of recombination
centers is responsible for the increase of n from
1.49 to 1.63 observed in the CIGS layer. The whole perovskite/CIGS
stack shows an increase in n (which can be calculated
as the sum of the ideality factors of the materials used in multijunction
devices) from 2.70 to 3.89. Thus, the radiation damage experienced
by the light harvesters does not explain the overall increase observed
in n of the multijunction stack, suggesting that
other processes contribute to the VOC reduction
in such an architecture. In particular, the authors suggest that interfacial
recombination and radiation-damage induced to the other layers are
the main factors. The same kind of analysis was performed also on
the perovskite/Si device. Figure e reports the QFLS for this SC. Even in this case the
perovskite QFLS remains almost unchanged while the Si absorber shows
a high variation (0.40 V) which is in line with the losses shown by
the perovskite/Si architecture. Interestingly, values of n (Figure f) change
only slightly for both light harvesters (in particular, in Si n < 1 for both pristine and irradiated devices because
of Auger recombination which is known to be the dominant recombination
mechanism in Si-based SCs)[89] and for the
perovskite/Si stack (from 2.55 to 2.50), confirming once again the
radiation tolerance of MHPs (and PSCs in general), as also demonstrated
by other literature results.[90−93]
Resistance to γ-rays and Neutrons
So far, the
presented results concern the stability of MHPs with respect to bombardment
by directly ionizing radiation. Space issues arise also because of
indirectly ionizing radiation, such as γ-rays which have the
highest penetration depth and cannot be stopped by shielding strategies.
It was estimated that in 20 years of utilization, a space solar cell
absorbs ∼10 000 Gy of γ radiation.[94]A very interesting work was reported by
Boldyreva et al., who performed a study on the triple-cation
MHP Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 with the aim of addressing γ-ray-induced
degradation (doses up to 5000 Gy).[95] In
particular, PL spectra (Figure ) show an interesting evolution according to the radiation
doses. The emission bands experience a red shift and the enhancement
of their intensity, with respect to the nonirradiated sample, as the
γ doses increase (Figure a). Quite interestingly, such features are reversible, i.e., the same samples (analyzed after 2 weeks) show a reduced
intensity with respect to the measurements reported in Figure a, while the red-shift completely
disappears (Figure b). Such behavior cannot be attributed to the γ-radiation-induced
formation of traps in the MHP crystal structure, as this scenario
would imply the quenching of the PL signal. Quite differently, these
results are consistent with those attributed to the so-called Hoke
effect, which was observed on MHPs for the first time by Hoke et al.[96] and reported frequently
afterward, which is associated with halide-segregation with consequent
formation of low band gap states. The Hoke effect is due to white-light
illumination of MHPs and consists of a partially reversible sub-band
gap emission feature in the PL spectra, which vanishes as samples
are stored in the dark for several minutes.[97] For this reason, Boldyreva et al. conducted a comparison
between their results on γ-ray-irradiated samples and those
obtained by illuminating triple-cation perovskite with a green laser
(532 nm). As the time of laser exposure increases (up to 13 min),
the PL signal intensity enhances and experiences a red-shift (Figure c).
Figure 9
(a) Evolution of the
PL emission of Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 perovskite films
at γ-ray doses up to 5000 Gy. (b) Comparison
of PL spectra of Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 perovskite films
at γ-ray doses up to 5000 Gy, measured 2 weeks after the spectra
reported in panel a. (c) PL spectra of Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 perovskite films measured under green laser light (532 nm) illumination
at different exposure time. (d) Time evolution of the PL emission
of the samples, illuminated under the conditions reported in panel
c and kept in the dark for times up to 20 h. Reprinted with permission
from ref (95). Copyright
2019 American Chemical Society.
(a) Evolution of the
PL emission of Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 perovskite films
at γ-ray doses up to 5000 Gy. (b) Comparison
of PL spectra of Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 perovskite films
at γ-ray doses up to 5000 Gy, measured 2 weeks after the spectra
reported in panel a. (c) PL spectra of Cs0.15MA0.10FA0.75Pb(Br0.17I0.83)3 perovskite films measured under green laser light (532 nm) illumination
at different exposure time. (d) Time evolution of the PL emission
of the samples, illuminated under the conditions reported in panel
c and kept in the dark for times up to 20 h. Reprinted with permission
from ref (95). Copyright
2019 American Chemical Society.Afterward, the samples were stored in the dark
and measured again
at time intervals ranging between 1 min and 20 h, leading to the temporal
evolution of the PL spectra reported in Figure d (the authors illuminated the samples for
short times <0.1 s during PL measurements). Notably, the red-shift
of the PL contributions vanishes after 1 h of storing in dark condition,
which explains the small red-shift observed in Figure a on samples irradiated with γ-rays.
In fact, for those samples the authors had to wait ∼1 h before
performing the PL characterizations because of safety issues related
to the use of ionizing radiation. Finally, the authors characterized
the performance of their devices, revealing PCE degradation from ∼10.2%
(nonirradiated devices) to ∼7.0% (at 500 Gy doses) for the
p-i-n architecture. However, the authors showed that these results
are due also to the degradation of the electron-transporting layer
(PC61BM), which poses another major challenge on MHP-based
photovoltaics. Indeed, these devices comprise several constituents;
thus, the radiation hardness of each component (charge carrier extraction
layers, electrodes, etc.) must be properly assessed.
Thus, Boldyreva et al. suggest that halide segregation
represents a fundamental limiting factor concerning the use of mixed
halide MHPs in solar cells for space use, hindering their use in such
applications.Quite different results were obtained by Yang et al., who analyzed the photovoltaic performances of p-i-n
solar cells
using a triple-cation MHP as light harvester (Cs0.05MA0.14FA0.81PbBr0.45I2.55).[98] In this study, the devices were illuminated
by using both white light (at a 4.98 mW cm–2 intensity)
and γ-rays for two reasons: simulating a more realistic space
environment and studying the degradation effects due to the simultaneous
presence of sunlight and high-energy radiation (which are known as
main degradation sources of MHPs). Remarkably, in this work the authors
performed a stability study for 1535 h of continuous light and γ-ray
irradiation, reaching accumulated doses up to 23 000 Gy. Figure a reports the J–V curves measured before and after
the stability test, revealing a reduction of the values of all the
photovoltaic parameters, leading to an overall decrease of the PCE
from the initial 18.80% to the final 14.95%. Interestingly, the VOC exhibits a small variation (from 1.06 to
1.02 V) while JSC shows a far higher reduction
(from 21.98 to 18.26 mA cm–2). The authors attribute
these effects to the darkening of the glass substrate because of the
high accumulated γ-ray dose, as demonstrated also by several
other works.[99−102] In fact, radiation-induced damage causes a reduction of the transmittance
of the glass from 90% to 50–75% in the visible range (as shown
in Figure b). For
this reason, the authors computed the photovoltaic parameters of their
devices by considering the reduced transparency of the glass substrate:
according to their results, the PCE of the p-i-n solar cell decreases
from 18.80% to 18.20%. This is a quite surprising result, in contrast
with that of Boldyreva et al., which underpins the
high γ-ray radiation tolerance of MHPs (in this work, performance
retention >96%) especially when compared with benchmark technologies
such as Si-based photovoltaics, which retains <62% of the performances
after accumulating doses ∼20 000 Gy.[103,104] The authors attribute the radiation hardness of MHPs to self-healing
of the perovskite crystal structure. In fact, γ-rays can displace
atoms from their lattice sites, causing the formation of defects (such
as vacancies, interstitials, etc.) during the first
hours of irradiation. Afterward, because of the pronounced ion-migration
behavior of MHPs, defects are recovered (Figure c).[105,106]
Figure 10
(a) Comparison of the J–V curves measured on Cs0.05MA0.14FA0.81PbBr0.45I2.55-based solar cells, before and
after irradiation tests. (b) Variation of the transmittance spectrum
of the glass/ITO substrate used for the fabrication of PSCs. The ΔT line indicates the transmittance loss associated with
radiation-induced degradation. (c) Proposed self-healing mechanism
of γ-ray-induced degradation in perovskites. Reprinted with
permission from ref (98). Copyright 2018 Wiley.
(a) Comparison of the J–V curves measured on Cs0.05MA0.14FA0.81PbBr0.45I2.55-based solar cells, before and
after irradiation tests. (b) Variation of the transmittance spectrum
of the glass/ITO substrate used for the fabrication of PSCs. The ΔT line indicates the transmittance loss associated with
radiation-induced degradation. (c) Proposed self-healing mechanism
of γ-ray-induced degradation in perovskites. Reprinted with
permission from ref (98). Copyright 2018 Wiley.In a later study, Boldyreva et
al.[107] investigated the γ-ray
resistance (with
doses up to 5000 Gy) of several MHPs that contain only one halide
component: MAPbI3, MAPbBr3, Cs0.15FA0.85PbI3, Cs0.10MA0.15FA0.75PbI3, CsPbI3, and CsPbBr3. Both XRD and XPS characterizations show that MAPbI3 suffers from a partial decomposition due to the loss of MAI and
consequent formation of PbI2 regions (for doses >1000
Gy)
only at the surface of the MHP. A similar behavior was observed in
CsPbI3, but for this case, metallic lead (Pb0) was detected rather than PbI2 (this is due to the absence
of the volatile MAI component). The remaining investigated compositions
revealed no sign of γ-ray-induced degradation. Finally, the
PL spectra of such samples reveal no appreciable differences in CsPbBr3 and CsPbI3; quenching effects in MAPbI3 (because of the decomposition of the crystal structure that leads
to the formation of shallow defects); decrease of the emission intensity
for doses up to 500 Gy (and stable for higher values) in MAPbBr3; increase of the PL intensity in Cs0.15FA0.85PbI3, Cs0.10MA0.15FA0.75PbI3. For the latter cases, the authors suggest
a similar process as the one discussed for the mixed-halide triple-cation
perovskite: phase segregation causes the formation of crystalline
domains with increased structural order that enhances the PL quantum
yields. Furthermore, the authors performed UV–vis characterization
of their MHPs and attributed the slight observed differences to darkening
of the glass substrate due to the formation of color centers which
vary the transmittance of the glass. For this reason, the authors
measured the external quantum efficiency (EQE) of their fresh nonirradiated
solar cells and at 10 000 Gy; then they calculated the EQE
by considering the glass darkening as the only effect induced by γ-ray
degradation. It is worth noting that the MAPbI3 sample
(Figure a) shows
no difference between the experimental and calculated EQE at 10 000
Gy, meaning that the only degradation mechanism occurring concerns
only the glass substrate. Quite differently, the other MHPs show deviations
from this ideal situation, in particular for the case of Cs0.10MA0.15FA0.75PbI3 (Figure b); thus, other degradation
pathways are activated for this type of light harvester. Such results
are further confirmed by the PCE characterizations showing good agreement
between the experimental and calculated values for MAPbI3 (Figure c), whereas
huge differences are observed for the case of Cs0.10MA0.15FA0.75PbI3 (Figure d). The authors attribute the γ-ray
resistance of MAPbI3 to a rapid self-healing process (Figure e), based on and
supported by other literature results. The degradation of MAPbI3 leads to the formation of MAI and PbI2 (step 1, Figure e), and the former
then converts mainly into NH3 and CH3I (step
2, Figure e). Because
the C–I bond is weak, γ-rays can break it, leading to
the formation of CH3+ and I– (step 3, Figure e). The I– anion can then follow three different
pathways: passivating an iodine vacancy (yellow sphere, step 4, Figure e); forming a I2 molecule which can be broken by γ-rays (step 6, Figure e) or react with
NH3, forming NH3I–. In this
latter case, the NH3I– can react with
CH3+ cation, thus forming again MAI which can
eventually react with PbI2 leading again to the MAPbI3 perovskite. Thus, for the authors, the γ-ray resistance
of MAPbI3 arises because of the reversible formation of
MAI, the chemical reactions favored by γ-rays, and the passivating
effects of the iodine vacancies which can occur in MHPs characterized
by such chemical composition. Although this model successfully explains
and links many aspects related to γ-ray-induced effects, we
want to highlight that such conclusions are discussed by considering
the temperature as 298 K, i.e., room temperature.
Thus, it is possible that some reaction pathways are hindered (or
facilitated) when real space environments are considered because temperatures
can reach great extremes (−150 to +180 °C).
Figure 11
(a and b)
Comparison of the EQE measurements on reference (black
line) and irradiated (at 1000 kRad = 10000 Gy, red lines) MAPbI3 (a) and Cs0.10MA0.15FA0.75PbI3 (b). The solid red line refers to experimentally
obtained data, while the dashed lines indicate simulated data, obtained
by removing the effects due to γ-ray degradation induced on
the glass/ITO substrate. (c and d) Evolution of the PCE of MAPbI3 (c) and Cs0.10MA0.15FA0.75PbI3 (b) devices as a function of the accumulated γ-ray
dose. (e) Proposed mechanism for the self-healing of MAPbI3 perovskites. Details are reported in the text. Reprinted with permission
from ref (107). Copyright
2020 American Chemical Society.
(a and b)
Comparison of the EQE measurements on reference (black
line) and irradiated (at 1000 kRad = 10000 Gy, red lines) MAPbI3 (a) and Cs0.10MA0.15FA0.75PbI3 (b). The solid red line refers to experimentally
obtained data, while the dashed lines indicate simulated data, obtained
by removing the effects due to γ-ray degradation induced on
the glass/ITO substrate. (c and d) Evolution of the PCE of MAPbI3 (c) and Cs0.10MA0.15FA0.75PbI3 (b) devices as a function of the accumulated γ-ray
dose. (e) Proposed mechanism for the self-healing of MAPbI3 perovskites. Details are reported in the text. Reprinted with permission
from ref (107). Copyright
2020 American Chemical Society.Lastly, it is worth discussing the resilience of
MHPs to neutron
bombardment. Fast neutrons (i.e., with energy >10
MeV) are generated through collision between the incoming plasma (or
cosmic rays) with the atmosphere’s constituents or with materials
making up spacecraft.[108,109] Assessing the resistance of
materials to neutrons is fundamental as the accumulated dose of such
particles, in one year, can be as high as 2.8 × 1011 particles cm–2 at the International Space Station
orbit (with an energy spectrum varying between 10–1 to 1011 eV).[109] To the best
of our knowledge, currently there are only two studies in the literature
that investigated the consequences of fast neutron bombardment on
MHPs. The first work, by Paternò et al., focused
on p-i-n PSCs (with a MAPbI3–Cl absorber), using the spallation source available
at the ISIS facility.[110] Notably, spallation
sources use neutrons produced through the bombardment of targets with
accelerated protons, so the experiment fairly reproduces the space
environment (in this study, a fluence of 1.5 × 109 particles cm–2 s–1 was
used, corresponding to ∼80 years of exposure to fast neutrons
at the International Space Station are replicated). The authors report in operando measurements in a time range between 0 and 435
min, comparing the results obtained for illuminated (nonirradiated)
and illuminated (irradiated) samples (panels a and b of Figure , respectively)
to discern light-induced effects from those due to neutron bombardment.
Figure 12
(a)
Time evolution of the I–V curves for illuminated nonirradiated and (b) for neutron-irradiated
illuminated MAPbI3–Cl-based p-i-n PSCs (measurements taken every 15 min).
(c) Evolution of the PV parameters, I0, RS, and RSH for illuminated nonirradiated and (d) for neutron-irradiated illuminated
devices. (e) I–V characteristics
taken before (blue line) and after (red line) the set of measurements
reported in panel a for illuminated nonirradiated devices. (f) I–V characteristics taken before
(blue line) and after (red line) the set of measurements reported
in panel b for illuminated neutron-irradiated devices. Reprinted with
permission from ref (110). Copyright 2019 Royal Society of Chemistry.
(a)
Time evolution of the I–V curves for illuminated nonirradiated and (b) for neutron-irradiated
illuminated MAPbI3–Cl-based p-i-n PSCs (measurements taken every 15 min).
(c) Evolution of the PV parameters, I0, RS, and RSH for illuminated nonirradiated and (d) for neutron-irradiated illuminated
devices. (e) I–V characteristics
taken before (blue line) and after (red line) the set of measurements
reported in panel a for illuminated nonirradiated devices. (f) I–V characteristics taken before
(blue line) and after (red line) the set of measurements reported
in panel b for illuminated neutron-irradiated devices. Reprinted with
permission from ref (110). Copyright 2019 Royal Society of Chemistry.Interestingly, more pronounced PCE losses are observed
for the
nonirradiated devices than the neutron irradiated PSCs (60% and 45%
respectively, Figure c,d). To obtain further insights in their results, the authors focused
on the analysis of the diode equation, typically used for the description
of SCs:[111,112]where I and V are the current and the voltage of the cell, respectively; Iphoto is the photogenerated current; I0 is the leakage current; q is the elementary charge; RS and RSH are the series and shunt resistance, respectively; kB is the Boltzmann constant; T is the temperature (in absolute units); and n is
the ideality factor. In particular, the authors characterized the
evolution of the photovoltaic parameters and of I0, RS, and RSH (Figure c,d). In fact, the latter quantities bear several pieces of
information about charge-carrier dynamics within light-harvester materials: I0 represents the thermal equilibrium recombination
current, RS corresponds to the resistance
experienced by charge carriers during their motion within the light-harvester
and at the interfaces with the charge extraction layers, while RSH relates to the presence of short-circuit
paths in the device.[112,113] The results show an increase
of I0 (associated with a more pronounced
recombination dynamics) and an increase of RS accompanying a decrease in RSH for both irradiated and nonirradiated cases. According to the authors,
these observations point toward the formation of trap states in the
light-harvester and the electrodes. With the aim of discerning between
light- and neutron-induced degradation, the authors compared the J–V curves of their devices before
and after the light and neutron exposure (Figure e,f). For the case of nonirradiated samples,
the J–V curves remain essentially
the same (Figure e), confirming the practical reversibility of light-induced degradation
in PSCs.[114] Quite differently, neutron-bombarded
devices experience variations in their J–V curves (Figure f), suggesting that neutron-induced losses are not reversible.
As such, the authors suggest that neutrons cause the irreversible
displacements of atoms from their crystalline sites, leading mainly
to the formation of Frenkel defects (i.e., pairs
of vacancy and interstitial defects).[115] Although it is not possible to discern which layer suffers from
the highest losses, this work shows that PSCs can withstand neutron
bombardment. We point out that the devices presented in this work
have a starting PCE of ∼6%; thus, further investigations are
needed to thoroughly understand neutron-induced losses in PSCs (especially
in the MHP layer) and to conduct such tests in high-PCE devices.A step toward this direction was recently taken by De Rossi et al., who performed an investigation on neutron-bombarded
flexible PSCs (where a Cs0.06FA0.78MA0.16Pb(I0.84Br0.16)3 light harvester
was used) with the aim to compare the stability of two different hole-transporting
materials: 2,2(7,7)-tetrakis(N,N-dipmethoxyphenylamine)9,9(-spirobifluorene) (spiro-OMeTAD) and benzothiadiazole-modified
poly(3-hexylthiophene-2,5-diyl) (BTD-P3HT).[116] According to their results, although BTD-P3HT-based devices suffered
from a higher PCE loss (from ∼9.1% to ∼6.37%) under
a fluence of 109 neutrons cm–2, the overall
performance loss (i.e., by considering also JSC and VOC values)
was lower with respect to the solar cells where spiro-OMeTAD was used
(which showed a PCE drop from ∼9.2% to ∼8.74%). The
authors infer that BTD-P3HT can sustain higher neutron doses with
respect to the spiro-OMeTAD, but the presence of a nonoptimal interface
between the perovskite absorber and the hole-transporting materials
leads to increased performance losses. Thus, with further research
and an optimized modification of the P3HT polymer, the authors suggest
that it can be possible to find a suitable hole-transporting material
for the realization of PSCs for space applications.
Space Environment Impact on the Design of Perovskite Solar Cells
Because radiation is not the only source of performance losses
in PV devices for space applications, herein we present a perspective
about the possible design and implementations for PSCs that should
be able to fulfill the requirements in terms of device stability and
reliability (considering the real space environment) together with
the main constraints in terms of low weight and technology scalability.As a first consideration, because space transportation is very
expensive (today the cost to launch a satellite into orbit is of $20 000
per kg),[117] one of the primary goals of
space agencies is to realize light and consequently cheaper satellites.
If, on one hand, the specific power of PSCs was estimated as one of
the highest of all PV technologies (23 W g–1), the
device substrate plays a crucial role in maintaining the overall device
weight as low as possible. In this regards, flexible substrates (such
as PET-ITO) or rigid glass-ITO with reduced thickness, are the preferential
starting point for device fabrication. However, as previously mentioned,
glass usually suffers from radiation-induced darkening that could
affect the PSCs’ performance duration. Therefore, quartz substrates
are preferred to be employed because the specific weight of quartz
is usually lower than that of common glass. Moreover, quartz could
be successfully made conductive by ITO sputtering deposition or by
depositing single-layer graphene by a chemical vapor deposition (CVD)
technique.[118,119] Indeed, more recently, bidimensional
(2D) materials such as graphene and related 2D materials were extensively
employed in PV technologies.[120] In particular,
the replacement of transparent conductive oxide (TCO) by cheaper materials
is currently a hot topic in the scientific community’s efforts
devoted to developing reproducible and scalable graphene deposition
processes. Regarding the use of flexible PET substrates, if on one
hand this allows the possibility to conceive roll-up solar panels
reducing the bulk and weight of a satellite’s power system,
on the other hand it does not allow the use of temperatures above
250 °C during the device realization, limiting the choice of
the perovskite absorber, charge-transporting layers (CTLs), and panel
lamination process.Once the substrate is chosen, the device
architectures that can
be implemented are n-i-p or p-i-n based on planar or mesoscopic configuration.
Recently, the highest power conversion efficiency reached for PSCs
employed a mesoscopic structure based on a TiO2 scaffold.[121] However, temperatures above 460 °C are
required for depositing compact TiO2 by spray pyrolysis
deposition and to accomplish the mesoporous TiO2 sintering
process.Moreover, the decreased density of the atmosphere (or
its absence,
depending on the altitude) introduces another factor that can affect
the stability of space PV technologies, i.e., the
presence of UV radiation. This is particularly important in PSCs because
UV instability of these devices represents one of the main factors
hindering their commercial spread. In fact, UV radiation can damage
PSCs containing TiO2 or organic transporting layers.[5] The former affects the performance of PSCs because
of its photocatalytic properties which, activated by UV radiation,
cause the formation of halide species (I2, Cl2, and Br2) and consequently the irreversible degradation
of the MHP structure.[122−124] For these reasons, several strategies have
been proposed and are still the subject of intense research to overcome
this issue, such as (i) the use of down-converting materials (to convert
UV photons into visible photons);[125,126] (ii) the
addition of an interlayer between TiO2 and MHPs;[127,128] (iii) the replacement of TiO2 with other materials;[129,130] and (iv) the reduction of the photocatalytic activity of TiO2 by doping or by using UV filters.[130,131]Thus, in order to make the PSC fabrication process as easy
and
cheap as possible, planar structure should be considered as the first
choice. In particular, both p-i-n and n-i-p structures have been already
tested under high-energy cosmic radiation, including protons, electrons,
and γ-rays as discussed herein and summarized in Table .
Table 1
Values of PCE for PSCs Tested under
High-Energy Charged Particles and AM 1.5G (100 mW cm–2) Conditionsa
Some of the PCE values are calculated
by using the remaining factors and the initial value of PCEs or estimated
based on the evolution curve of the PCEs as function of the particle
dose; thus, these PCE values may be under- or overestimated.
Some of the PCE values are calculated
by using the remaining factors and the initial value of PCEs or estimated
based on the evolution curve of the PCEs as function of the particle
dose; thus, these PCE values may be under- or overestimated.When choosing among p-i-n and n-i-p architectures,
three main factors
should be taken into account: (i) the stability of the employed CTLs/electrodes
in the space environment; (ii) the temperature constraints for the
perovskite layer processing imposed by the used CTLs; (iii) the constraints
in terms of applied temperature and pressure dictated by the encapsulation
and lamination procedures once the full cell is realized.Indeed,
it was shown that the organic transporting layers can also
contribute to the UV instability of PSCs. In particular, a study by
Arora et al. showed that the substitution of the
standard 2,2(7,7)-tetrakis(N,N-dipmethoxyphenylamine)9,9(-spirobifluorene)
(Spiro-OMeTAD) organic hole-transporting material with a CuSCN selective
layer results in an increase of the PCE retention (during UV stress
tests) from ∼60% to >80%, respectively (Figure a).[134] Thus,
structures based on an inorganic CTL have more chances to survive
within a real space environment while allowing for higher temperature
to be applied during cell/module encapsulation and panel lamination.
Moreover, the use of an inorganic CTL, able to sustain temperatures
higher than 300 °C during the realization of the perovskite absorber
on top of it, could allow the deposition of an inorganic perovskite
layer that could be a good choice when considering the high vacuum
conditions of the space environment. As a matter of fact, high vacuum
conditions can cause outgassing of volatile materials that can redeposit
because of condensation on colder surfaces. For this reason, outgassing
tests (such as the ASTM Standard E1559)[135] are usually performed to assess the amount of volatile mass in a
device and to evaluate outgassing contamination that can affect other
constituents of the spacecraft.[136] Several
research contributions showed that MHPs can release compounds already
at 10–4 Pa, such as CH3NH2, HI, CH3I, CHNH2, HI, etc.[137,138] These effects are mitigated in complete
devices, as MHPs are sandwiched between CTLs.[137] Moreover, it was shown that vacuum-induced degradation
depends on both MHP composition and encapsulation strategies;[70,139−141] thus, several aspects must be taken into
account for the efficient suppression of vacuum degradation pathways.
Figure 13
(a)
Comparison of the PCE retention under UV illumination for PSCs
using spiro/Au or CuSCN/C ad hole-transporting materials and electrodes.
Reprinted with permission from ref (134). Copyright 2019 Wiley. (b) Temperature evolution
of charge carrier diffusion length of MAPbI3 thin films,
as obtained by using data from time-resolved PL and optical-pump THz-probe
experiments. Reprinted with permission from ref (142). Copyright 2015 Wiley.
(a)
Comparison of the PCE retention under UV illumination for PSCs
using spiro/Au or CuSCN/C ad hole-transporting materials and electrodes.
Reprinted with permission from ref (134). Copyright 2019 Wiley. (b) Temperature evolution
of charge carrier diffusion length of MAPbI3 thin films,
as obtained by using data from time-resolved PL and optical-pump THz-probe
experiments. Reprinted with permission from ref (142). Copyright 2015 Wiley.Furthermore, thermal cycling stress tests are fundamental
to assess
the stability of materials with respect to such factors. One of the
standard tests that must be passed by materials used for PV applications
is the AIAA S-111A-2014 (from the American Institute of Aeronautics
and Astronautics), which uses temperatures between −185 °C
and +150 °C.[143] For the case of PSCs,
thermal cycling can affect the performance in three main ways. First,
because PSCs are heterojunction devices, thermal expansion/contraction
of the different layers can cause the delamination of the SC because
of differences in the expansion coefficients. Second, temperature
variations can induce phase transitions between various polymorphs
of the perovskite crystal structure.[144] For example, MAPI shows a cubic structure above ∼ +57 °C,
a tetragonal phase between ∼ +57 °C and ∼ −113
°C, and finally an orthorhombic phase below ∼ −113
°C.[28,145] Thus, it is fundamental to determine if
such transitions can affect the PV performance of PSCs. Temperature-dependent
measurements can provide a useful tool to this aim, as shown by Milot et al., who investigated the charge-carrier dynamics in
MAPI thin films.[142] Their results show
that in the temperature range between −93 °C and +67 °C
the charge-carrier diffusion length is always higher (>1 μm, Figure b) with respect
to typical thickness of the perovskite layer (∼500 nm), thus
allowing the efficient extraction of electrons and holes. However,
it is well-known that MAPI shows signs of decomposition already at
+85 °C, because of the release of organic components (CH3NH2); thus, it may not be a suitable candidate
for those applications where temperatures higher than this threshold
are reached.[144,146] Fortunately, chemical engineering
of the MHP structure can potentially solve this problem by using all-inorganic
Cs-based MHPs[147−150] and low-dimensional (2D or quasi-2D) MHPs.[24,151] Concerning the low-temperature regime, MA- and FA-based MHPs exhibit
phase transitions[137,152−154] while mixed-cation MHPs are more stable.[155] Moreover, Yang et al. demonstrated that all-inorganic
MHPs do not experience any phase transition down to 4 K.[156]Regarding PSC behavior at low-temperature
conditions, it is worth
mentioning a study by Brown et al., who investigated
the potential use of n-i-p PSCs (based on a (FA0.79MA0.16Cs0.05)0.97Pb(I0.84Br0.16)2.97 active layer) in low-intensity–low-temperature
(LILT) conditions.[157] At these conditions,
temperatures as low as 4 K can be reached; thus, the authors measured
both EQE and PL of the PSCs (Figure a,b) to address the use of such SC configurations for
outer space missions. In particular, the EQE shows a reduction of
the absorption (at wavelength <600 nm, Figure a), while the normalized PL map (Figure b) reveals the
absence of phase transitions and slight variations of Eg in the investigated temperature range, suggesting the
high stability of triple-cation MHPs at these conditions. Interestingly,
the authors characterized the PV performance of these PSCs by mimicking
the temperature and sun-intensity environment at low Earth orbit,
Mars, Jupiter, and Saturn. At low Earth orbit conditions (300 K, AM0),
the J–V curves (Figure c) show the typical
hysteresis behavior of PSCs (which has been repeatedly assigned to
motion of the ions within the perovskite).[158]Figure d reports
the J–V curves measured at
conditions found on Mars (263 K, 0.43·AM0) characterized by hysteresis
behavior and the insurgence of a barrier to current flow for V > VOC. The latter phenomenon
is more evident in the J–V curves measured at Jupiter (135 K, 0.037·AM0) and Saturn (100
K, 0.011·AM0) conditions (Figure e,f), while the hysteresis disappears completely
(as expected at low temperatures because of “freezed”
ion motion).[159−161] The authors propose that such a parasitic
barrier arises at the interface between the perovskite and the electron-transporting
layers because of thermionic emission of carriers at the Schottky
barrier.[162] Remarkably, PSCs show good
PV characteristics suggesting their possible use in an LILT environment.
In fact, the VOC and JSC reduction are due to only the reduction of the illumination
intensity and not to other degradation mechanisms that can affect
the stability of the devices.
Figure 14
(a and b) Temperature evolution of the
EQE (a) and PL (b) of (FA0.79MA0.16Cs0.05)0.97Pb(I0.84Br0.16)2.97-based solar cells. (c–f) J–V curves measured at temperature
and intensity conditions typical of low-Earth orbit (c), Mars (d),
Jupiter (e), and Saturn (f). Reprinted with permission from ref (157). Copyright2018 American
Chemical Society.
(a and b) Temperature evolution of the
EQE (a) and PL (b) of (FA0.79MA0.16Cs0.05)0.97Pb(I0.84Br0.16)2.97-based solar cells. (c–f) J–V curves measured at temperature
and intensity conditions typical of low-Earth orbit (c), Mars (d),
Jupiter (e), and Saturn (f). Reprinted with permission from ref (157). Copyright2018 American
Chemical Society.Finally, at high temperatures, halides (from the
MHP) and metal
(from the electrode) can diffuse within the charge-carrier extraction
layers (especially the organic ones) and form resistive metal halides,
causing a drop of the device efficiency (in the case of gold, this
process is activated already at ∼70 °C).[144,163] A promising solution can be the use of carbon-based electrodes which
have been repeatedly reported as thermally stable.[164,165] Moreover, coupling a carbon electrode with CuSCN inorganic HTL recently
allowed reaching a PCE exceeding 14.5% with good reproducibility and
negligible hysteresis behavior.[166] As a
further step, the PCE gap between gold-based and carbon-based PSCs
could be reduced by increasing the conductivity of the carbon paste
with the use of graphene fillers, as recently demonstrated by Mariani et al.[167]
Conclusions
Materials used for space applications must
withstand severe and
hostile conditions, such as the presence of huge quantities of radiation
(both directly and indirectly ionizing) and temperature gradients
(ranging between −120 and +120 °C for satellites orbiting
Earth). Moreover, several practical requirements must be met to reduce
production, launching, and maintenance costs as well as increase the
resulting performance. In this context, the use of metal halide perovskites
(MHPs) for the realization of perovskite solar cells (PSCs) can represent
a disruptive solution to the market of space photovoltaics (PVs).
In fact, MHPs show great radiation tolerance, rivalling and surpassing
that of benchmark materials used for space applications, such as III–V
semiconductors making up multijunction solar cells (MJSCs), allowing
the reduction of the costs associated with radiation shielding strategies.
Furthermore, radiation-tolerant flexible PSCs can also be realized
(for example by using polyethylene naphthalate as substrate),[125] paving the way for the realization of truly
rollable solar arrays. However, the mechanisms behind the degradation
of PSCs are still the subject of great debate, mainly because it is
rather challenging to discern the effects due to illumination and
aging from those related to radiation bombardment. It is then clear
that further research efforts are needed to shed light on these intricate
phenomena. In general, several works point toward a more pronounced
degradation of hybrid MHPs (i.e., those with a chemical
composition containing organic molecules) with respect to pure inorganic
counterparts, suggesting that the use of Cs-based MHPs can be a promising
solution for the long-term stability of devices (with current conversion
efficiencies exceeding 18% for terrestrial applications).[160] As such, PSCs are far from being a substitute
for the commercially available MJSCs for space applications, but they
can offer an important alternative to this technology in those systems
where low cost and weight are pivotal. Indeed, the privatization of
space exploration asking for smaller and cheaper satellites is revolutionizing
the economics of space, providing an ideal niche for the development
and commercialization of the perovskite photovoltaic technology. As
in the case of terrestrial applications, a promising device structure
that can really compete with the III–V-based MJSCs is represented
by the tandem architecture. This opens an interesting and challenging
research area, because the light harvesters commonly employed as the
bottom cell for terrestrial applications are not suitable for use
in the space environment. For example, the best-performing Si solar
cells are prone to degradation under high radiation doses because
of the use of float zone n-type Si wafer with very long carrier lifetime
and no specific design consideration for radiation tolerance (as an
alternative, the use of a thin Czochralski p-type Si wafer, ∼100
μm, recently started to be tested as a base for producing a
thin-Si bottom cell because of its high radiation tolerance).[168] In the context of radiation-tolerant technologies,
two interesting examples of tandem devices are (i) perovskite/Cu(In,Ga)S2 (which are radiation resistant, efficient, and lightweight)
and (ii) perovskite/perovskite (which were recently recognized as
more resistant to proton bombardment with respect to III–V-based
MJSCs).[169] At the same time, the future
optimization and testing of PSCSs should take into account the peculiar
environment and working conditions experienced by the device during
the specific space mission for which they are intended. As an example,
mixed-cation-based PSCs were recently investigated under low-intensity/low-temperature
(LILT) conditions typical of Mars, Jupiter, and Saturn orbits (missions
in deep space).[157] Indeed, the authors
found that the unintentional energy barrier at the FAMACs/SnO2 interface, which usually limits the performance of devices
under 1 sun AM0 conditions at 300 K, has little effect upon the properties
of the devices under LILT conditions. Moreover, looking at the low-temperature
device performance, the hysteresis is frozen out and the intensity
conditions enable efficient carrier extraction, suggesting that systems
showing not excellent performance under standard test conditions could
operate well in LILT environments. Furthermore, it is worth mentioning
the role that two-dimensional (2D) materials (such as graphene, transition-metal
dichalcogenides, and MXenes) can play in enhancing both the performance
and the stability of various components (transparent conductive electrodes,
charge-transporting layers, and interlayers) of next-generation heterojunction
solar cells.[120,170−173] However, a deep discussion of the role played by 2D materials in
PV technologies is beyond the scope of this Review, so the interested
reader is encouraged to consult refs (171) and (173−180). In recent years, 2D materials-based devices, such as transistors,
sensors, etc., have been proposed as future technologies
for space applications because of their low weight, small size, and
low power requirements. Indeed, several groups demonstrated the radiation
resistance of such 2D materials-based systems, paving the way for
their use in extra-terrestrial environments.[181−184] Thus, 2D materials (i) are being used for boosting/improving the
performance of PSCs in terrestrial conditions and (ii) show a resistance
to radiation that can be exploited for the realization of electronic
devices/components used in the space environment. Consequently, we
believe that the synergistic use of 2D materials within PSCs can be
a promising strategy to produce efficient and reliable next-generation
PV technologies.[185] However, to the best
of our knowledge, such devices have not been reported yet, so we encourage
the research community to investigate further this aspect. Currently,
although PSCs can provide a cheap strategy potentially exploitable
for the in situ realization of solar arrays during
long-term space exploration missions,[42] there is still significant room for finding the proper materials,
architecture, and encapsulation strategies that can really lead to
a break-through in the use of such devices for extra-terrestrial (and
terrestrial) applications. Finally, prior to the widespread use in
the space environment of perovskite technology, the rigorous AIAA-S111
space qualification testing, previously designed for Si and III–V
semiconductors, needs to be reconsidered. As an example, for perovskites
it may be more appropriate to use lower-energy protons with respect
to the current radiation standards, because PSCs have a lower thickness
than MJSCs and Si-based devices; thus, high-energy radiation can potentially
pass through PSCs without releasing too much energy within the device.[42] For the same reason, the selection of cell packaging,
including the substrate, should be assessed by any ground-based testing
and stability validation toward harsher radiation doses. With this
in mind, we hope that this work will contribute to stimulate further
research efforts regarding this highly interesting and exciting topic.
Authors: Michael Saliba; Juan-Pablo Correa-Baena; Michael Grätzel; Anders Hagfeldt; Antonio Abate Journal: Angew Chem Int Ed Engl Date: 2018-02-06 Impact factor: 15.336
Authors: Jaeki Jeong; Minjin Kim; Jongdeuk Seo; Haizhou Lu; Paramvir Ahlawat; Aditya Mishra; Yingguo Yang; Michael A Hope; Felix T Eickemeyer; Maengsuk Kim; Yung Jin Yoon; In Woo Choi; Barbara Primera Darwich; Seung Ju Choi; Yimhyun Jo; Jun Hee Lee; Bright Walker; Shaik M Zakeeruddin; Lyndon Emsley; Ursula Rothlisberger; Anders Hagfeldt; Dong Suk Kim; Michael Grätzel; Jin Young Kim Journal: Nature Date: 2021-04-05 Impact factor: 49.962
Authors: Konrad Domanski; Juan-Pablo Correa-Baena; Nicolas Mine; Mohammad Khaja Nazeeruddin; Antonio Abate; Michael Saliba; Wolfgang Tress; Anders Hagfeldt; Michael Grätzel Journal: ACS Nano Date: 2016-05-20 Impact factor: 15.881
Authors: Samuel D Stranks; Giles E Eperon; Giulia Grancini; Christopher Menelaou; Marcelo J P Alcocer; Tomas Leijtens; Laura M Herz; Annamaria Petrozza; Henry J Snaith Journal: Science Date: 2013-10-18 Impact factor: 47.728
Authors: Felix Lang; Marko Jošt; Kyle Frohna; Eike Köhnen; Amran Al-Ashouri; Alan R Bowman; Tobias Bertram; Anna Belen Morales-Vilches; Dibyashree Koushik; Elizabeth M Tennyson; Krzysztof Galkowski; Giovanni Landi; Mariadriana Creatore; Bernd Stannowski; Christian A Kaufmann; Jürgen Bundesmann; Jörg Rappich; Bernd Rech; Andrea Denker; Steve Albrecht; Heinz-Christoph Neitzert; Norbert H Nickel; Samuel D Stranks Journal: Joule Date: 2020-05-20