A variety of multisegmented nanorods (NRs) composed of dense Au and porous Rh and Ru segments with lengths controlled down to ca. 10 nm are synthesized within porous anodic aluminum oxide membranes. Despite the high Rh and Ru porosity (i.e., ∼40%), the porous metal segments are able to efficiently couple with the longitudinal localized surface plasmon resonance (LSPR) of Au NRs. Finite-difference time-domain simulations show that the LSPR wavelength can be precisely tuned by adjusting the Rh and Ru porosity. Additionally, light absorption inside Rh and Ru segments and the surface electric field (E-field) at Rh and Ru can be independently and selectively enhanced by varying the position of the Rh and Ru segment within the Au NR. The ability to selectively control and decouple the generation of high-energy, surface hot electrons and low-energy, bulk hot electrons within photocatalytic metals such as Rh and Ru makes these bimetallic structures great platforms for fundamental studies in plasmonics and hot-electron science.
A variety of multisegmented nanorods (NRs) composed of dense Au and porous Rh and Ru segments with lengths controlled down to ca. 10 nm are synthesized within porous anodic aluminum oxide membranes. Despite the high Rh and Ru porosity (i.e., ∼40%), the porous metal segments are able to efficiently couple with the longitudinal localized surface plasmon resonance (LSPR) of Au NRs. Finite-difference time-domain simulations show that the LSPR wavelength can be precisely tuned by adjusting the Rh and Ru porosity. Additionally, light absorption inside Rh and Ru segments and the surface electric field (E-field) at Rh and Ru can be independently and selectively enhanced by varying the position of the Rh and Ru segment within the Au NR. The ability to selectively control and decouple the generation of high-energy, surface hot electrons and low-energy, bulk hot electrons within photocatalytic metals such as Rh and Ru makes these bimetallic structures great platforms for fundamental studies in plasmonics and hot-electron science.
The excitation of localized
surface plasmon resonances (LSPRs)
within metal nanoparticles can lead to very large enhancements of
the electric field (E-field) inside and on the nanoparticle.[1−4] Such E-field enhancements have been used for many applications,
such as surface-enhanced Raman scattering,[1,5,6] hot-electron-induced photodetection,[2] plasmonic heating,[7] biosensing,[8] plasmon-modulated light
emission,[9,10] and more recently plasmon-enhanced photocatalysis.[11−19]Metal nanoparticles can increase reaction rates and selectivity
under light irradiation via the generation of energetic “hot”
charge carriers that can be directly or indirectly transferred into
adsorbates or thermally relax and provide a localized increase in
temperature.[3,7,11,13,19−22] These fascinating processes make them great candidates to engineer
further important and complex catalytic reactions. Theoretical works
have suggested that “high-energy” electrons are generated
at the metal surface with a rate proportional to the normal component
of |E|2 at the metal surface, while lower-energy
electrons are generated inside the NP with a rate that depends on
bulk absorption and thus on |E|2 inside
the NP (i.e., integrated over the NP volume).[2,14,23] To date, it is still unclear which type
of hot electrons plays a dominant role, while the effect of plasmonic
heating is still under study.[24−28] Thus, the design and study of platforms providing an independent
control over the bulk and surface E-field at lossy but efficient photocatalysts
would be welcome by the community.Herein, we report the synthesis
of bimetallic nanorods (NRs) composed
of a plasmonic gold absorber and a porous lossy metal segment, composed
of either Rh or Ru, via templated electrodeposition within porous
anodic aluminium oxide (AAO) membranes (Figure ). The approach, pioneered by Martin, Penner,
and Moskovits,[29−31] provides a powerful way to synthesize a large variety
of multisegmented metal and semiconductor nanowires with a high control
over the segment length, composition, and morphology.[5,9,32−36] Because the segment length is electrochemically controlled,
templated deposition within AAO membranes can provide a spatial resolution
down to the sub-5 nanometer range[5,35] that is well-suited
for the combination of different materials at the nanoscale.
Figure 1
Schematic synthesis
of heterometallic NRs within tubular pores
of anodic aluminum oxide membranes. (I) Cross section of an AAO membrane.
(II) One side of the membrane is coated with Ag by sputter deposition.
(III) Electrodeposition of a sacrificial Ag segment. (IV) Electrodeposition
of a protective Ni segment to avoid galvanic exchange reactions between
Au and Ag. (V–VII) Subsequent electrodeposition of the desired
structure (here: AuRhAu or AuRuAu). (VIII) Etching of the Ag film
and Ag and Ni segments using HNO3. (IX) Release of the
heterometallic NRs by dissolution of the aluminum oxide membrane in
NaOH. (X) Structures synthesized during this work: AuRhAu and AuRuAu;
AuRh with long Rh segments; and AuRh and AuRu with long Au segments.
(XI) Selective enhancement of either light absorption in the bulk
or surface E-field by controlling the Rh and Ru segment location within
the bimetallic NRs.
Schematic synthesis
of heterometallic NRs within tubular pores
of anodic aluminum oxide membranes. (I) Cross section of an AAO membrane.
(II) One side of the membrane is coated with Ag by sputter deposition.
(III) Electrodeposition of a sacrificial Ag segment. (IV) Electrodeposition
of a protective Ni segment to avoid galvanic exchange reactions between
Au and Ag. (V–VII) Subsequent electrodeposition of the desired
structure (here: AuRhAu or AuRuAu). (VIII) Etching of the Ag film
and Ag and Ni segments using HNO3. (IX) Release of the
heterometallic NRs by dissolution of the aluminum oxide membrane in
NaOH. (X) Structures synthesized during this work: AuRhAu and AuRuAu;
AuRh with long Rh segments; and AuRh and AuRu with long Au segments.
(XI) Selective enhancement of either light absorption in the bulk
or surface E-field by controlling the Rh and Ru segment location within
the bimetallic NRs.Rh and Ru were selected
as the lossy metals because of their high
relevance for light-enhanced selectivity and reaction rate, previously
demonstrated for CO2 photomethanation.[37,38] Unlike Au that is a canonical material for plasmonics with strong
LSPRs, Rh and Ru suffer from large losses in the visible and near-IR
range. This is because ε″, the imaginary part of the
metal dielectric function responsible for light absorption, is relatively
low for Au, while it is much higher for Rh and Ru (Figure S1).[39−41] The losses associated with a high ε″
significantly dampen the LSPR, effectively lowering the field enhancement
in the nanoparticle at the LSPR. Additionally, while porous plasmonic
nanostructures composed of Au and Ag provide enhanced E-fields compared
to their nonporous counterpart,[42−44] porous lossy metals yield low
enhancements.To mitigate this, thin segments of porous Rh and
Ru were integrated
within Au NRs. A dramatic increase in surface and bulk E-field enhancement
with the porous metal is demonstrated by our electromagnetic simulations
based on the finite-difference time-domain (FDTD) method. The high
synthetic control afforded by our templated electrodeposition method
was used to investigate the effect of Rh and Ru segment location and
porosity on their optical coupling with the Au NR longitudinal LSPR.
A spatioselective control over bulk and surface E-field enhancement
of the lossy metal segment is supported by our FDTD simulations, both
of which regulate the energy and generation rate of hot electrons.[2,14,17,23,45,46]
Experimental
Methods
NR Fabrication
Heterometallic segmented NRs were electrochemically
deposited in the pores of anodized aluminum oxide (AAO) membranes
(35 and 55 nm nominal pore diameter, 25 mm membrane diameter, and
50 μm thickness, Synkera Technologies Inc.) using a three-electrode
setup (platinum counter electrode; Ag/AgCl reference electrode). Before
electrochemical deposition, one side of the AAO membrane was sputter-coated
with a 100 nm-thick Ag layer. As the first segment, a long Ag segment
was plated into the pores from a Technic Silver Cy Less II W RTU solution
at a constant potential of −0.94 V versus Ag/AgCl. Subsequently,
Ni was grown from a Technic Nickel Sulfamate RTU solution at a constant
potential of −1.1 V versus Ag/AgCl. After this, the desired
structure could be grown on top. Ru was grown from a ruthenium U plating
solution from Technic at a constant potential of −0.65 V versus
Ag/AgCl, and Au was deposited from a Technic Orotemp 24 S solution
at a constant potential of −0.95 V versus Ag/AgCl. Rh was deposited
from a homemade aqueous solution made of 10 mM RhCl3 and
0.5 M NaCl at a constant potential of −0.35 V versus Ag/AgCl.After the heterometallic NR structure was built within the pores,
the Ag layer and NRs were etched by immersing the membrane in a mixture
of EtOH (96%), NH4OH (25%), and H2O2 (30%) and with a ratio of 4:1:1 for 20 h. After 2 h, the solution
was renewed for the residual 18 h. Subsequently, the Ni segments were
etched using 10 wt % HNO3. Afterward, the desired heterometallic
NR structure is released by dissolving the AAO membrane in an aqueous
3 M NaOH solution with 0.1 wt % trisodiumcitrate. Subsequently, the
NRs are rinsed three times by centrifuging with 6000 rpm acceleration
and solvent exchange to 0.1 wt % aqueous trisodiumcitrate solution.UV–vis spectra were acquired using a PerkinElmer Lambda
750 UV/Vis spectrometer with a 3D WB detector. The spectra were corrected
so that a continuous curve over the change in the detector and source
(at 860 nm) was obtained. Without this correction, a drop of ±10%
in the extinction spectra was visible at this wavelength.Scanning
transmission electron microscopy (STEM) analysis was carried
out using a cold field emission gun JEOL F200 STEM/TEM operated at
200 kV accelerating voltage, with a probe diameter of 0.16 nm and
a probe current of 0.1 nA. EDX maps were obtained using a large windowless
JEOL Centurio EDX detector (100 mm2, 0.97 sr, and energy
resolution < 133 eV) by integrating the counts over a specific
transition:Au Mα integrated between 2.02 and
2.22 keV.Rh Lα integrated between 2.44 and
2.68 keV.Ru Lα integrated between 2.58 and
2.81 keV.
FDTD Simulations
FDTD simulations were carried out
using the commercial FDTD package from Lumerical Inc. Single NRs were
irradiated with a total field-scattered field source in the 200–2000
nm wavelength range. The incident light was linearly polarized. The
NRs were aligned along the z-axis. Simulations were
performed for three different incident wave vectors k: two wave vectors being injected along the y-axis
with E-field polarization along the x- and z-axis and one wave vector injected along the z-axis, polarized along the x-axis. Extinction spectra
were calculated by averaging over the sum of scattering and absorption
spectra of the different polarizations/NR orientations. The required
material properties from the metals were used from the Lumerical materials
library. Palik’s data were used for rhodium[39] and Johnson and Christy’s data for gold.[41] The optical data for ruthenium was reproduced
from Palik.[40] The refractive index of the
surrounding medium was set to a constant value of 1.33. Typical resolutions
of the simulations was 0.35 nm mesh size around porous structures
and 1.0 nm mesh size around the dense metal segments. The absorbed
power in a mesh cell inside the metal was calculated aswhere ε0 is the dielectric
constant of the surrounding media, ω is the angular frequency,
and E is the E-field intensity.To mimic the
porosity and nanocrystalline structure of Rh and Ru segments, spheres
with a 2 nm diameter were randomly positioned in the cylindrical volume
of the NR segment. This was done by generating random numbers for
the x, y, z coordinates
of the spheres. To avoid the formation of a dense structure, the maximum
overlap of the spheres was controlled, by only adding a sphere into
the segment if the center-to-center distance to each neighboring sphere
was above a certain threshold: below this minimal distance, no sphere
was added. The final porosity was controlled by adjusting the minimal
distance (i.e., 1.0–1.8 nm) between neighboring spheres and
the number of spheres placed into the cylinder. For example, to simulate
metal segments with p = 42%, the minimal center-to-center
distance was set to 1.4 nm, which corresponds to a maximum overlap
of 0.6 nm between two spheres. The exact volume of Rh and Ru was then
determined by integrating over all mesh cells that have the Rh (or
Ru) refractive index.
Monte Carlo Simulations
Monte Carlo
simulations were
performed using the freely available simulation software Casino v3.3.
The incident electron beam was set at 0.16 nm in diameter at the focal
point, with a convergence semiangle of 20 mrad. Line scans were acquired
along the heterometallic NR length axis with the beam being focused
in the center of the NRs. A total of 100 000 electrons were
simulated at each point of the line scan. The transmitted electrons
were detected with annular dark field (ADF) detectors with the collection
angles experimentally used with our STEM (i.e., 75.4–276 mrad).
The electron signal obtained on each metal segments was obtained by
averaging the counts along the line scan (at least 100 points per
metal).
Results and Discussion
Synthesis of Porous AuRh
and AuRu NRs
Heterometallic
segmented NRs made of Au, Rh, and Ru were synthesized via electrochemical
deposition within the tubular pores of AAO membranes, as previously
described (Figure , more details in the Experimental Methods).[5,9,35]Although the
Au and Ni segments are dense, the morphology of the Ru and Rh NRs
is porous and nanocrystalline, consisting of nanoparticles with a
diameter of ca. 2 nm, as seen in the STEM images (Figure a,b). Mallouk et al.[47] reported that Rh and other high melting point
metals preferentially grow via a 3D nucleation–coalescence
mechanism, leading to such a nanocrystalline morphology, which is
in agreement with our experimental observations.
Figure 2
(a,b) Secondary electron
STEM images of bimetallic NRs. The inset
shows the respective EDX map [Au in green; Rh (Ru) in red]. The scale
bars are 50 nm. (a) AuRh. (b) AuRu. (c) Line scan of the intensity
of an ADF-STEM image along the length of a RhAuNi NR. The black line
shows the relative electron signal intensity measured along the yellow
arrow in the inset. The red (Rh), orange (Au), and green (Ni) lines
show the intensities obtained from Monte Carlo simulations for the
respective metal segments. The scale bar in the inset is 50 nm.
(a,b) Secondary electron
STEM images of bimetallic NRs. The inset
shows the respective EDX map [Au in green; Rh (Ru) in red]. The scale
bars are 50 nm. (a) AuRh. (b) AuRu. (c) Line scan of the intensity
of an ADF-STEM image along the length of a RhAuNi NR. The black line
shows the relative electron signal intensity measured along the yellow
arrow in the inset. The red (Rh), orange (Au), and green (Ni) lines
show the intensities obtained from Monte Carlo simulations for the
respective metal segments. The scale bar in the inset is 50 nm.To characterize the porosity of the Rh and Ru NRs,
the electron
signals measured at different metal segments using an ADF-STEM detector
were compared (Figures c and S2c). At high collection angles,
the ADF detector collects electrons that have been mostly elastically
scattered, with a negligible contribution from Bragg scattering (i.e.,
diffraction contrast) that occurs at relatively low angles.[48,49] As such, the contrast observed in ADF-STEM provides direct information
of the sample composition, with the electron signal expected to scale
as tρZα,
where Z is the atomic number, t is
the thickness, ρ is the density at a specific sample’s
location, and α is an exponent comprised between 1 and 2 that
depends on the detector’s specification (collection angle,
i.e., camera length and type of detector) and other experimental factors.[48,50]To interpret our experimental results, we performed Monte
Carlo
simulations to model the interaction of the incident electron beam
with NRs of similar composition, dimension, and metal sequence using
the simulation software Casino v3.3 (Figure S2a, more details on the simulation conditions in the Experimental Methods).[51] Such simulations
provide a good estimate of the collection yield of our ADF detector
under our STEM measurement conditions (i.e., accelerating voltage
and ADF collection angles). Figure c shows a line scan of the intensity measured on a
multisegmented RhAuNi NR obtained from an ADF-STEM image. The expected
intensities from our Monte Carlo simulations carried out on the same
NR (seen in Figure c with horizontal red, orange, and green lines) show a good agreement
with the experimental data for the Au and the Ni segments, assuming
a bulk density (yellow and green lines, respectively). The bulk density
of the electrodeposited gold was verified by comparing the ADF-STEM
signal intensity measured on electrodeposited Au NRs and on dense
Au nanoparticles synthesized via wet chemistry (citrate-protected,
Turkevich method).[52,53] The NRs (diameter = 37 ±
2 nm) and nanoparticles (diameter = 36 ± 3 nm) showed similar
intensities (I) of I = 35 200
± 965 counts. and I = 34 800 ± 2300
counts (data not shown), respectively, clearly indicating that the
Au NRs are nonporous and have bulk gold density. However, the intensity
of the Rh segment is much lower than that predicted for a dense bulk
Rh NR (red line). Because the number of scattered electrons collected
using the ADF detector depends on the atomic number and the density
of the NRs,[48,50,54] the Rh porosity was estimated by comparing the intensity obtained
from the Monte Carlo simulations and the ADF-STEM images. Yu et al.[54] used a similar approach to characterize porosity
in Pt nanoparticles by comparing the ADF-STEM intensity of dense and
porous Pt NPs. The porosities extracted from such measurements were
in close agreement with the values determined using ADF-STEM tomography,
which validates our approach.[54] To minimize
the influence of variation in NR diameter, the ADF-STEM signal intensity
was integrated across the whole NR and averaged over at least 20 different
NRs. The background signal arising from the supporting carbon film
of the TEM grid was averaged similarly and subtracted from the signal
measured on the metals. Since our Monte Carlo simulations showed a
linear dependence of the porosity on the electron signal collected
using the ADF detector (Figure S2b), a
porosity of pRh = 42 ± 10% was estimated
for the Rh NRs, where pRh was calculated
aswhere Vporous Rh is the volume of
Rh present in the porous segment, R is the radius
of the NR, and πR2LRh is the volume of the corresponding
dense Rh segment (i.e., no porosity). Thus, p = 0
corresponds to the bulk density and p = 100% corresponds
to an empty segment. A similar porosity was obtained for the Ru NRs
(pRu = 41 ± 8%, Figure S2c).For short Rh segments grown at the end
of the Au NRs, we observed
that our electrodeposition conditions could sometimes lead to Rh segments
with a diameter that was slightly smaller than the diameter of the
Au segments (Figure a). Since the estimation of the metal porosity depends on the diameter,[54] the Rh porosity was estimated by measuring the
ADF-STEM signal on samples where the Rh NRs had a diameter that was
similar to the Au NR diameter. This was checked by STEM secondary
electron imaging.
Optical Properties of Porous Rh and Ru NRs
Our preliminary
FDTD simulations (not shown) suggest that at p =
0, Rh and Ru NRs can sustain longitudinal resonances that can be adjusted
by changing the NR aspect ratio.Ru shows LSPRs of comparably
lower quality. The pure Rh and Ru NRs synthesized in this work did
not, however, show any plasmonic behavior most likely because of their
porous nature. To investigate how such porous metal segments couple
with the well-defined LSPRs of gold NRs, we synthesized AuRh and AuRu
(Figures and 4) and AuRhAu and AuRuAu NRs (Figure ) of varying Au, Rh, and Ru segment lengths,
referred to as LAu, LRh , and LRu, respectively.
Figure 3
(a) Normalized
extinction spectra of a AuRh NR solution (full line). LAu = 23 ± 5 nm; LRh =
138 ± 35 nm; and diameter = 43 ± 6 nm and the
corresponding simulated spectra (dotted lines) of NRs with similar
dimensions. Green: pRh = 42%. Blue: pRh = 0%. The scale bar in the inset corresponds
to 50 nm. (b) Normalized extinction spectra of a AuRh NR solution
(full black line). LAu = 132 ± 10
nm; LRh = 24 ± 6 nm; and diameter:
39 ± 5 nm. Dotted lines: Simulated extinction spectra of AuRh
NRs with similar dimensions and various Rh porosities. Blue: pRh = 100% (only Au); green: pRh = 56%; orange: pRh = 42%;
and red: pRh = 0% (dense Rh). (c–e)
Simulated E-field enhancement maps of the AuRh NRs at 981 nm excitation
wavelength. The color of the frame corresponds to the porosity of
the Rh segment from (b): (c) green: pRh = 56%, (d) orange: pRh = 42%, and (e)
red: pRh = 0%. The direction of propagation
and polarization of the incident wave is indicated by the arrow and
the cross, respectively. The incident wave vector k propagates into
the image plane, and the E-field is polarized along the NR longitudinal
axis.
Figure 4
(a) Experimental normalized extinction spectra
of AuRu and AuRh
NRs (full lines) and the corresponding simulated spectra (dotted lines, pRu = pRh = 42%).
Green: AuRu NRs, LAu = 93 ± 10 nm; LRu = 18 ± 6 nm; and diameter: 46 ±
6 nm. Red: AuRu NRs; LAu = 120 ±
9 nm; LRu = 19 ± 5 nm; and diameter:
46 ± 8 nm. Black: AuRh NRs; LAu =
132 ± 10 nm; LRh = 24 ± 6 nm;
and diameter: 39 ± 5 nm. (b) Simulated absorbed power density
within the Rh (Ru) segment (longitudinal polarization of the incident
E-field) of the structures shown in (a). The simulated absorbed power
density within the three corresponding isolated Rh and Ru segments
is shown with a dashed line (same color code as the bimetallic NRs).
(c) ADF-STEM images of the AuRh and AuRu NRs shown in (a). Scale bars
are 20 nm.
Figure 5
(a) Normalized extinction spectra of a AuRhAu
NR solution (full
line) with LAu = 65 ± 12 nm; LRh = 12 ± 2 nm; and diameter: 41 ±
8 nm and the corresponding simulation (dotted line) of an NR with
similar dimensions and pRh = 42%. Scale
bar on the inset: 50 nm. (b) Simulated extinction spectra of AuRhAu
NRs with different Rh porosities. The same dimensions as the NRs shown
in (a). (c) Longitudinal LSPR wavelength of the simulated spectra
shown in (b) plotted as a function of pRh. As reference, the LSPR wavelength of a Au NR with the same diameter
and total length is shown (pink star). (d) Normalized extinction spectra
of a AuRuAu NR solution (full line) with LAu = 61 ± 8 nm; LRu = 13 ± 4
nm; and diameter: 43 ± 6 nm and the corresponding simulation
(dotted line) of a NR with similar dimensions and pRu = 42%. Scale bar on the inset: 50 nm. (e) Simulated
extinction spectra of AuRuAu NRs with different Ru porosities. The
same dimensions as the NRs shown in (d). (f) Longitudinal LSPR wavelength
of the simulated spectra shown in (e) plotted as a function of pRu. As reference, the LSPR wavelength of a Au
NR with the same total length and diameter is shown (pink star).
(a) Normalized
extinction spectra of a AuRh NR solution (full line). LAu = 23 ± 5 nm; LRh =
138 ± 35 nm; and diameter = 43 ± 6 nm and the
corresponding simulated spectra (dotted lines) of NRs with similar
dimensions. Green: pRh = 42%. Blue: pRh = 0%. The scale bar in the inset corresponds
to 50 nm. (b) Normalized extinction spectra of a AuRh NR solution
(full black line). LAu = 132 ± 10
nm; LRh = 24 ± 6 nm; and diameter:
39 ± 5 nm. Dotted lines: Simulated extinction spectra of AuRh
NRs with similar dimensions and various Rh porosities. Blue: pRh = 100% (only Au); green: pRh = 56%; orange: pRh = 42%;
and red: pRh = 0% (dense Rh). (c–e)
Simulated E-field enhancement maps of the AuRh NRs at 981 nm excitation
wavelength. The color of the frame corresponds to the porosity of
the Rh segment from (b): (c) green: pRh = 56%, (d) orange: pRh = 42%, and (e)
red: pRh = 0%. The direction of propagation
and polarization of the incident wave is indicated by the arrow and
the cross, respectively. The incident wave vector k propagates into
the image plane, and the E-field is polarized along the NR longitudinal
axis.(a) Experimental normalized extinction spectra
of AuRu and AuRh
NRs (full lines) and the corresponding simulated spectra (dotted lines, pRu = pRh = 42%).
Green: AuRu NRs, LAu = 93 ± 10 nm; LRu = 18 ± 6 nm; and diameter: 46 ±
6 nm. Red: AuRu NRs; LAu = 120 ±
9 nm; LRu = 19 ± 5 nm; and diameter:
46 ± 8 nm. Black: AuRh NRs; LAu =
132 ± 10 nm; LRh = 24 ± 6 nm;
and diameter: 39 ± 5 nm. (b) Simulated absorbed power density
within the Rh (Ru) segment (longitudinal polarization of the incident
E-field) of the structures shown in (a). The simulated absorbed power
density within the three corresponding isolated Rh and Ru segments
is shown with a dashed line (same color code as the bimetallic NRs).
(c) ADF-STEM images of the AuRh and AuRu NRs shown in (a). Scale bars
are 20 nm.(a) Normalized extinction spectra of a AuRhAu
NR solution (full
line) with LAu = 65 ± 12 nm; LRh = 12 ± 2 nm; and diameter: 41 ±
8 nm and the corresponding simulation (dotted line) of an NR with
similar dimensions and pRh = 42%. Scale
bar on the inset: 50 nm. (b) Simulated extinction spectra of AuRhAu
NRs with different Rh porosities. The same dimensions as the NRs shown
in (a). (c) Longitudinal LSPR wavelength of the simulated spectra
shown in (b) plotted as a function of pRh. As reference, the LSPR wavelength of a Au NR with the same diameter
and total length is shown (pink star). (d) Normalized extinction spectra
of a AuRuAu NR solution (full line) with LAu = 61 ± 8 nm; LRu = 13 ± 4
nm; and diameter: 43 ± 6 nm and the corresponding simulation
(dotted line) of a NR with similar dimensions and pRu = 42%. Scale bar on the inset: 50 nm. (e) Simulated
extinction spectra of AuRuAu NRs with different Ru porosities. The
same dimensions as the NRs shown in (d). (f) Longitudinal LSPR wavelength
of the simulated spectra shown in (e) plotted as a function of pRu. As reference, the LSPR wavelength of a Au
NR with the same total length and diameter is shown (pink star).
AuRh NRs with Long Rh Segments (LRh = 6LAu ∼ 138 nm)
According
to our FDTD simulations, the extinction spectra of such AuRh NRs with pRh = 0 show two well-defined peaks that correspond
to the transversal and longitudinal modes (Figure a, dashed blue line). The experimental spectrum
(solid black line) of the corresponding AuRh NR solution only shows
a broad peak at 566 nm, in the 500–800 nm range, suggesting
that the Rh segment does not significantly participate in the optical
response of the AuRh NR. To match the experimental data, the Rh segment
was simulated as a collection of overlapping small nanoparticles (2
nm in diameter, details in the Experimental Methods). At a total Rh porosity of 42%, the position of the simulated spectrum
matches fairly well the experimental spectrum, with only one peak
around 564 nm (Figure a, dashed green line). In comparison, the simulated LSPR of the dense
Rh structure peaks at around 854 nm, clearly suggesting that the Rh
is not dense. However, the experimental LSPR is broader than the simulated
one for p = 42% with some contributions in the 600–800
nm range. We attribute this to the deviation of the different metal
segment lengths and diameters and of the Rh porosity (Figure a), which should yield a collection
of LSPRs at different wavelengths, which, when averaged, broaden the
resulting spectrum. In particular, based on our STEM measurements,
we expect that the Au segment aspect ratio ranges from 0.35 to 1,
which should lead to a range of the LSPR peak from 564 to 600 nm.
Additionally, deviations in the Rh porosity in the 32–42% range,
as expected from our ADF/Monte Carlo analysis, should lead to a more
pronounced contribution from the Rh segment in the 600–800
nm range. This suggests that the highly porous nature of the Rh and
Ru along with the small size of the nanocrystalline grains (i.e.,
2 nm) significantly dampens plasmonic oscillations within the porous
lossy segment: due to their porosity and nanocrystalline nature, the
long Rh segments cannot sustain an LSPR on their own. Because our
FDTD simulations of dense Ru NRs showed low-quality longitudinal LSPRs,
porous AuRu NRs of similar dimensions were expected to have ill-defined
resonances and were thus not synthesized and studied.
AuRh NRs with
Long Au Segments (LAu = 5.6LRh ∼ 130 nm)
The
situation is different when a thin porous Rh segment is located at
the end of a Au NR. According to our FDTD simulations, the addition
of the Rh segment red shifts the longitudinal mode of the reference
Au NR (i.e., without Rh, dashed blue curve, Figure b), demonstrating that thin porous Rh segments
can couple with the Au LSPR. The largest red shift is observed for
dense Rh (Figure b,
dashed red curve), while increasing Rh porosities lead to smaller
shifts, which shows that porous Rh segments participate less efficiently
in Au plasmonic oscillations (compare the dashed green (pRh = 56%) and orange curves (pRh = 42%) of Figure b). Using a porosity of 42%, the simulated extinction spectrum is
in good agreement with our experimental results, which again validates
our simulation method.By locating Rh at the end of the plasmonic
Au NR, it is also possible to significantly enhance the E-field at
the Rh surface. This is clearly seen in Figure c–e showing the E-field enhancement
maps at 981 nm of AuRh NRs with different porosities. For the highest
porosity investigated here (i.e., pRh =
56%, Figure c), the
E-field hot spots are located at the AuRh interface. At lower porosities
(pRh = 42%), the hot spots are also present
at the end of the Rh segment (Figure d), showing that denser Rh segments couple more efficiently
to the Au LSPR, which agrees well with the more pronounced red shift
of the longitudinal LSPR at these porosity values. At full density
(i.e., pRh = 0%, Figure e), the E-field is only enhanced at the end
of the AuRh NR. Similar results were obtained on AuRu NRs with long
Au segments (LAu = 5.2LRu ∼ 93 nm, Figure S3).By synthesizing AuRh and AuRu NRs with different Au segment
lengths,
the longitudinal LSPR, and thus the wavelength at which the surface
field is most enhanced,[4] can be precisely
adjusted (Figure a).
Additionally, the E-field inside the porous Rh and Ru segments is
also increased around the LSPR wavelength, thus increasing the amount
of light absorbed in the porous metal, estimated by calculating the
absorbed power density Pabs (W/m3), as shown in Figure b.Our investigation of AuRh and AuRu NRs shows that:High porosities, that is, pRh,Ru > 50%, lead to a small red shift and
a weak coupling with the Au
LSPR, causing an enhanced field that is highly located at the AuRh
(Ru) interface.Intermediate porosities,
50% > pRh,Ru > 40%, lead to a larger
red shift and stronger coupling
with the Au LSPR, leading to a field enhancement at the AuRh (Ru)
interface and at the end of the Rh (Ru) segment.Dense Rh (Ru) segments provide the largest red shift
and strongest coupling with the Au LSPR, with a field enhancement
that is highly localized at the end of the Rh (Ru) segment.It is possible to enhance the bulk absorption
within
the Rh and Ru metal segment at the LSPR
AuRhAu
NRs (LAu = 5.3LRh ∼ 65 nm)
To study further how porous
Rh and Ru can couple with a Au plasmonic NR, we prepared and studied
Au NR dimers bridged with a thin porous Rh segment (LRh ∼ 12 nm, Figure a–c). It was previously reported that dense
lossy metals, such as Ni, can electrically bridge two gold NRs, where
the AuNiAu NR shows an overall extinction behavior that is similar
to a full Au NR with the same dimensions.[55] The effect of a porous metal segment has, to our knowledge, never
been reported. Figure a shows that despite its high porosity and nanocrystalline nature,
the synthesized porous Rh segment can effectively couple with the
longitudinal plasmonic oscillations of the Au NRs (Figure a, solid line). This is in
good agreement with our FDTD simulations that show two well-defined
modes for such AuRhAu NRs with pRh = 42%
(Figure a, dashed
line). As pRh decreases, the longitudinal
LSPR wavelength of the AuRhAu NR, λAuRhAu, approaches
the expected resonance wavelength of the pure dense Au NR (same diameter
and total length), λAu: At pRh = 0, λAuRhAu = 927 nm, while λAu = 946 nm (Figure c). The simulated spectra of structures with different Rh
porosities (Figure b) show that a certain density is necessary to efficiently couple
with the Au NRs. At pRh > 50%, the
Rh
porosity does not provide enough conductivity and the resulting AuRhAu
NR begins to behave as two Au NRs separated with a dielectric gap
(i.e., an Au NR dimer), with a significant blue shift of the longitudinal
mode.[35] This is also evidenced by the fact
that the longitudinal LSPR intensity is largely influenced by the
Rh porosity (Figures b and S4): the introduction of a porous
segment between the two isolated Au NRs (i.e., pRh = 100%) leads to a decrease in LSPR intensity with decreasing
porosity. At pRh ∼ 50%, the LSPR
intensity reaches its minimum. At pRh ≲
50%, the LSPR intensity increases again, reaching 81% of the LSPR
intensity of Au NRs with the same dimensions at pRh = 0%. Thus, a sufficient amount of Rh is necessary
to efficiently couple the Au NRs, suggesting that the porous Rh segment
acts similarly to a narrow Au segment bridging two Au nanowires: When
the Au segment is too thin, the connected structure behaves as a gapped
Au nanowire dimer instead of a continuous gold wire.[56] Additionally, at lower porosity (i.e., 42%), a small additional
red shift of the longitudinal mode is observed compared to AuRhAu
NRs composed of dense Rh (pRh = 0%, Figure c), which is reminiscent
of previous reports on porous gold nanostructures that showed similar
red shifts.[44,57,58] Hence, our simulation results show that the porosity of thin Rh
segments with nanocrystalline grains can be used to finely tune both
the LSPR wavelength position—either in the blue (high porosity)
or in the red direction (low porosity)—and intensity.
AuRuAu
NRs (LAu = 4.7LRu ∼ 61 nm)
Similar results were obtained
with AuRuAu NRs (Figure d–f). With pRu = 42%, the simulated
spectra predict the spectral position of the extinction peaks of the
AuRuAu NR solution quite well (Figure d). However, compared to the AuRhAu NRs, the longitudinal
mode is less intense, leading to a more ill-defined extinction spectrum.
This is because of the Ru dielectric constant above ca. 600 nm, which
has a positive real part ε′ and a large ε″
(see Figure S1a). As a result, Ru couples
less effectively to the Au dimer than Rh, and λAuRuAu is significantly blue-shifted compared to λAu of
a dense Au NR with identical dimensions: Even at pRu = 0, λAuRuAu = 836 nm, while λAu = 927 nm (Figure f). Based on our simulation results, the influence of porosity
on the longitudinal LSPR intensity is expected to be similar for both
AuRhAu and AuRhAu NRs (Figures b,e and S4).
Spatioselective
Enhancement of the Surface and Bulk E-Field
Because Rh and
Ru have been used as photocatalysts,[37,38] we investigated
the influence of the Rh and Ru segment position
on the bulk absorption and surface E-field (Figures and S5). Interestingly, Pabs (i.e., bulk E-field) is expected to be the
largest when Rh and Ru are located in the middle of the Au NR dimer
(Figures g and S5g). This is because the bulk E-field enhancement
at the longitudinal LSPR wavelength reaches its maximum in the center
of the Au rod (Figures a and S5a). This is different from the
surface E-field that is the highest at the edges of the Au NR (Figure a). Thus, our electromagnetic
simulations predict that locating the lossy absorbing segment in the
center of the Au NR dimer maximizes bulk absorption (Figures g and S5g, respectively). These expected enhancements are much lower
when the Rh and Ru segments are located at the end of the NR instead,
compared to Figures b,f and S4b,f, respectively. Interestingly,
our results show that a Rh (Ru) segment with p =
42% behaves similarly (Figure lower row and Figure S5 lower
row, respectively). Locating Rh (Ru) in the middle of the Au rod is
expected to lead to the highest bulk absorption. However, thanks to
the porosity, plasmonic hot spots form in the gaps between the Rh
(Ru) spheres, which also lead to a significant enhancement of the
surface E-field. That is not the case with the dense Rh (Ru) structures.
Figure 6
Simulated
E-field enhancement maps (a–d) and simulated absorbed
power density maps (e–h) of heterometallic NRs at longitudinal
polarization at 818 nm excitation wavelength. In the upper row, the
maps of a pure Au NR (a,e), a AuRh NR (b,f), a AuRhAu NR (c,g), and
a Rh nanodisk (d,h) are shown; the Rh is dense (i.e., p = 0%). In the lower row, the same NR structures are shown except
that the Rh segment is 42% porous. All NRs have a diameter of 40 nm,
and the length of the Rh segments is set to 10 nm. The total length
of the NRs shown in (a–c) and (e–g) is 120 nm. The location
of the Rh segment is outlined by the dotted black lines.
Simulated
E-field enhancement maps (a–d) and simulated absorbed
power density maps (e–h) of heterometallic NRs at longitudinal
polarization at 818 nm excitation wavelength. In the upper row, the
maps of a pure Au NR (a,e), a AuRh NR (b,f), a AuRhAu NR (c,g), and
a Rh nanodisk (d,h) are shown; the Rh is dense (i.e., p = 0%). In the lower row, the same NR structures are shown except
that the Rh segment is 42% porous. All NRs have a diameter of 40 nm,
and the length of the Rh segments is set to 10 nm. The total length
of the NRs shown in (a–c) and (e–g) is 120 nm. The location
of the Rh segment is outlined by the dotted black lines.To gain a better understanding of the influence of the catalyst
position and porosity on the surface E-field and bulk absorption,
we integrated the absorbed power density in the Rh (Ru) over the catalyst
volume and the E-field over the volume located within a 1 nm region
above the Rh (Ru) surface. This provides a direct way to evaluate
the surface E-field and Pabs depending
on the catalyst position, porosity, and incident photon wavelength.
The data are shown in Figures and S6 for Rh and Ru, respectively,
where the upper row corresponds to the dense segment and the lower
row corresponds to the porous segment. For a dense Rh (Ru) segment,
it is possible to independently enhance the surface E-field or the
bulk absorption by locating the Rh (Ru) segment either at the end
of the NR or in the center of the Au NR (see Tables and S1 for the
expected enhancement values of the surface E-field and the absorbed
power for each NR composition and geometry). Indeed, locating the
dense Rh (Ru) segment at the end of the Au rod leads to the highest
surface E-field enhancement, expected to be 5.6 (11) times larger
than when the segment is in the middle of the Au NR. Locating the
Rh (Ru) segment in the middle of the Au rod yields the highest Pabs enhancement, expected to be 3.2 (2.4) times
larger than when the Rh (Ru) segment is at the end of the NR.
Figure 7
Integrated
surface E-field (a) and absorbed power (b) around and
within the Rh segments as a function of wavelength. Two different
positions within the bimetallic NR were investigated: the end of the
Au NR (green, NR 1) and the middle of the Au NR (black, NR 2); for
reference, the data for individual segments without Au are shown in
blue (NR 3). Two different porosities were investigated: a dense segment
with p = 0% (upper row) and a porous segment with p = 42% (lower row).
Table 1
Maximum Surface E-Field and Absorbed
Power Enhancement within Rh Segments as a Function of Its Porosity
and Location within the Bimetallic NRs
maximum
surface E-field enhancement versus
individual dense Rh disc
maximum
absorbed power enhancement versus individual dense Rh disc
porosity
Rh
AuRhAu
AuRh
Rh
AuRhAu
AuRh
p = 0%
1
5
28
1
1355
425
p = 42%
13
69
202
7
2007
1494
Integrated
surface E-field (a) and absorbed power (b) around and
within the Rh segments as a function of wavelength. Two different
positions within the bimetallic NR were investigated: the end of the
Au NR (green, NR 1) and the middle of the Au NR (black, NR 2); for
reference, the data for individual segments without Au are shown in
blue (NR 3). Two different porosities were investigated: a dense segment
with p = 0% (upper row) and a porous segment with p = 42% (lower row).A similar trend is observed for porous Rh
(Figure , lower row)
and Ru segments (Figure S6), although with
some important differences.
Our simulation results suggest that the porous nature of the Rh (Ru)
segment provides E-field and Pabs enhancements
that are significantly larger than those provided by a dense Rh (Ru)
segment (see Tables and S1 and Figures and S6). Additionally,
even when the porous Rh (Ru) segment is located in the middle of the
NR, the surface E-field enhancement is large, which is not the case
when a dense Rh (Ru) segment is used. Indeed, the expected surface
E-field and Pabs enhancements are 13.8
and 1.5 times larger, respectively, for AuRhAu with a porous Rh segment
(p = 42%) compared to NRs with a dense Rh segment
(p = 0%). The largest surface E-field enhancement
is expected for porous AuRh NRs, with an enhancement relative to the
isolated dense Rh segment of 202 (equal to a |E|2 enhancement of 40 804), while the largest Pabs enhancement is expected to be obtained for
porous AuRhAu NRs, with an enhancement relative to the isolated dense
Rh segment of 2007. The expected enhancements are thus quite significant,
supporting such heterostructures to be great platforms for plasmonic
catalysis, expected to depend on both the surface and bulk values
of |E|2.[2,14,23]Overall, our simulation results suggest the
following:Light absorption
and surface E-field can be controlled
independently by locating the catalyst either in the middle or at
the end of the Au NR.Light absorption
in the lossy segment is the highest
when it is located in the middle of the Au NR.A porous segment significantly increases both the surface
E-field and light absorption compared to a dense segment.It is possible to obtain a large enhancement
of the
E-field even when the lossy segment is located in the middle of the
Au NR, if it has a high enough porosity. This is not the case for
a dense segment that shows low surface field enhancement when it is
located in the middle of the Au NR.Because
the position of the maximum surface field and Pabs can be tuned by the NR aspect ratio, such heterometallic
NRs are attractive platforms for fundamental photocatalytic studies.
Here, we have provided results using Au as the plasmonic absorber,
which is limited to LSPR in the >530 nm range. Our preliminary
simulation
results show that this could be shifted to resonances below 500 nm
by incorporating the Rh and Ru catalysts within silver NRs, which
could be synthesized using a similar templated approach.[35]
Conclusions
Our results demonstrate
that the bulk and surface E-field of lossy
Rh and Ru segments can be selectively enhanced using Au NRs by controlling
their porosity and position within the bimetallic NR. The wavelengths
at which the fields are most enhanced can be tuned by adjusting the
NR composition and dimensions. Such porous lossy thin metal segments
can effectively bridge the longitudinal LSP oscillations of Au NR
dimers at a minimum porosity of 40%. Additionally, they yield a larger
surface and bulk field enhancement than those obtained with dense
segments, which makes them greater candidates for photocatalytic applications.
Authors: Wenmiao Yu; Christopher Batchelor-McAuley; Yi-Chi Wang; Shouqi Shao; Simon M Fairclough; Sarah J Haigh; Neil P Young; Richard G Compton Journal: Nanoscale Date: 2019-10-03 Impact factor: 7.790
Authors: Tuncay Ozel; Michael J Ashley; Gilles R Bourret; Michael B Ross; George C Schatz; Chad A Mirkin Journal: Nano Lett Date: 2015-07-02 Impact factor: 11.189
Authors: Andreas Reyer; Adrian Prinz; Stefano Giancristofaro; Johannes Schneider; Durval Bertoldo Menezes; Gregor Zickler; Gilles R Bourret; Maurizio E Musso Journal: ACS Appl Mater Interfaces Date: 2017-07-24 Impact factor: 9.229
Authors: Theresa Bartschmid; Amin Farhadi; Maurizio E Musso; Eric Sidney Aaron Goerlitzer; Nicolas Vogel; Gilles R Bourret Journal: ACS Appl Nano Mater Date: 2022-08-15