A highly porous metal-organic framework DUT-48, isoreticular to DUT-49, is reported with a high surface area of 4560 m2·g-1 and methane storage capacity up to 0.27 g·g-1 (164 cm3·cm-3) at 6.5 MPa and 298 K. The flexibility of DUT-48 and DUT-49 under external and internal (adsorption-induced) pressure is analyzed and rationalized using a combination of advanced experimental and computational techniques. While both networks undergo a contraction by mechanical pressure, only DUT-49 shows adsorption-induced structural transitions and negative gas adsorption of n-butane and nitrogen. This adsorption behavior was analyzed by microcalorimetry measurements and molecular simulations to provide an explanation for the lack of adsorption-induced breathing in DUT-48. It was revealed that for DUT-48, a significantly lower adsorption enthalpy difference and a higher framework stiffness prevent adsorption-induced structural transitions and negative gas adsorption. The mechanical behavior of both DUT-48 and DUT-49 was further analyzed by mercury porosimetry experiments and molecular simulations. Both materials exhibit large volume changes under hydrostatic compression, demonstrating noteworthy potential as shock absorbers with unprecedented high work energies.
A highly porous metal-organic framework DUT-48, isoreticular to DUT-49, is reported with a high surface area of 4560 m2·g-1 and methane storage capacity up to 0.27 g·g-1 (164 cm3·cm-3) at 6.5 MPa and 298 K. The flexibility of DUT-48 and DUT-49 under external and internal (adsorption-induced) pressure is analyzed and rationalized using a combination of advanced experimental and computational techniques. While both networks undergo a contraction by mechanical pressure, only DUT-49 shows adsorption-induced structural transitions and negative gas adsorption of n-butane and nitrogen. This adsorption behavior was analyzed by microcalorimetry measurements and molecular simulations to provide an explanation for the lack of adsorption-induced breathing in DUT-48. It was revealed that for DUT-48, a significantly lower adsorption enthalpy difference and a higher framework stiffness prevent adsorption-induced structural transitions and negative gas adsorption. The mechanical behavior of both DUT-48 and DUT-49 was further analyzed by mercury porosimetry experiments and molecular simulations. Both materials exhibit large volume changes under hydrostatic compression, demonstrating noteworthy potential as shock absorbers with unprecedented high work energies.
Application of pressure
to even the hardest materials, such as
diamond,[1] will generate changes in the
structure. For some applications, pressure-induced structural transitions
are an important prerequisite, exemplified in zirconia ceramics where
crack propagation is stopped by incorporating a metastable phase which
undergoes a phase transition to absorb energy.[2] Moreover, where such transitions are large in magnitude and in a
defined area and direction, they can be leveraged for novel shock
absorbers.[3] Amorphous materials often lack
these properties because of their disordered structure. Alternatively,
many ordered and crystalline materials show defined and large structural
changes under the application of an external pressure; however, the
prediction and tuning of the transitions remain challenging. Metal–organic
frameworks (MOFs) are a class of crystalline materials with a wide
spectrum of potential applications,[4] in
particular, for mechanics-related fields.[5,6] The
high porosity in MOFs allows for very large volume changes upon mechanical
compression.Many “softer” MOFs have shown distinct
structural
transitions with large changes in structure upon exposure to mechanical
pressure[7,8] but also temperature,[9] irradiation,[10] or to guest molecules.[11−13] Several of these flexible MOFs are excellent candidates for mechanical
shock absorbers.[14−18] Under the application of hydrostatic pressure, MIL-53(Al)[3] (MIL = Material of Institute Lavoisier) and MIL-47(V)[17] can switch from a large pore to a contracted
pore (cp) state. Because of this large change in unit cell volume
(∼35%) combined with the high pressure required to induce the
structural transition (∼120 MPa), MIL-47(V) is regarded as
one of the best shock absorber materials. More recently, the fumarate
version of MIL-53 in its Ga and Al forms has shown even higher mechanical
energy absorption performances.[3,16] Moreover, adsorption-induced
stress, which acts similarly to internal pressure,[19,20] can also cause contraction of MIL-53.[21,22] Upon exposure
to guest molecules such as water, methane, carbon dioxide, or xenon,
the guest-free framework contracts at low pressures and expands again
at higher pressures to its original state, filled with guest molecules.
This transition which is also referred to as breathing can be also
manipulated by functionalization of the terephthalate linker.[23]An entirely new type of breathing transition
in a mesoporous MOF
has been recently observed in DUT-49 (DUT = Dresden University of
Technology), which contracts from an open pore (op) structure to a
cp form under adsorption-induced stress of methane, n-butane,[24] or xenon.[25] A novel aspect of this mesoporous breathing MOF is the
passage through a metastable state during adsorption, causing a counterintuitive
phenomenon called negative gas adsorption (NGA). With increasing gas
pressure, DUT-49 releases previously adsorbed gas from its pore upon
structural contraction in the cp state causing a negative step in
the isotherm (∂Nads/∂P < 0). The NGA phenomenon implies that the material
acts as a pressure amplifier, which is an interesting conceptually
novel function of adsorbents. The structural transitions responsible
for the NGA behavior have been extensively investigated by in situ
diffraction and spectroscopic methods[24] as well as theoretical calculations.[26] However, the question of the molecular origins and construction
principles of such pressure amplifying materials is still an open
one. In particular, the development of rational concepts to further
extend this class of materials requires a better understanding of
their intrinsic mechanics for tuning NGA and thus mechanical energy
storage in materials.In this contribution, we report DUT-48
as a highly porous MOF isoreticular
to DUT-49 with reduced ligand length (9,9′-(1,4-phenylene)bis(9H-carbazole-3,6-dicarboxylate), cpcdc) (Scheme ). A series of experimental
techniques including adsorption, microcalorimetry, and mercury intrusion
were coupled to explore the guest and mechanically induced flexible
behavior of DUT-48. An important finding is that both DUT-48 and DUT-49
materials can be termed as “flexible” MOFs because both
materials undergo structural transformations under external pressure,
showing potential as shock absorbing materials. However, the enhanced
stiffness of DUT-48 caused by the shorter linker prevents adsorption-induced
breathing. This difference in behavior was further interpreted and
rationalized by a combination of force field and quantum-based molecular
simulations.
Scheme 1
Comparison of DUT-49op and DUT-48op Framework and
Pore Size Including
Magnified Illustration of Linker Molecules
Structural
contraction induced
by either external hydrostatic compression or internal adsorption-induced
stress to the contracted phases DUT-49cp and DUT-48cp
Comparison of DUT-49op and DUT-48op Framework and
Pore Size Including
Magnified Illustration of Linker Molecules
Structural
contraction induced
by either external hydrostatic compression or internal adsorption-induced
stress to the contracted phases DUT-49cp and DUT-48cp
Experimental and Theoretical Methods
Synthesis of Organic Ligands
and MOF Materials
The
ligand (9,9′-([1,1′-biphenyl]-4,4′-diyl)bis(9H-carbazole-3,6-dicarboxylic acid)) (H4bbcdc)
was synthesized according to a previously reported procedure.[24] The ligand H4cpcdc was synthesized
according to the procedure used for a similar carbazole-containing
ligand.[27] Both MOF materials were synthesized
according to the previously mentioned procedures.[24,28] Detailed synthesis procedures, activation of the MOF materials,
and characterization are provided in the Supporting Information.
Gas Adsorption Experiments
Low-pressure
adsorption
experiments were performed on a BELSORP-max, high-pressure adsorption
was performed on a BELSORP-HP instrument. Gases of purity 99.9% or
higher were used. Detailed information about the adsorption measurements
are provided in the Supporting Information.
Microcalorimetry Experiments
Physisorption isotherms
and corresponding enthalpies were measured using a Tian-Calvet type
microcalorimeter coupled with a home-made manometric gas dosing system.[29] This apparatus allows for the simultaneous measurement
of the adsorption isotherm and corresponding differential enthalpies.
Further details are provided in the Supporting Information.
Intrusion Experiments
Mercury intrusion
experiments
were carried out in the range of pressure atm—415 MPa available
with the Hg-porosimeter Micromeritics Autopore IV 9500. Details of
sample preparation are provided in the Supporting Information.
Crystallography
A cubic single crystal
of DUT-48 was
placed into a glass capillary (d = 0.3 mm) with a
small amount of the mother liqueur. The dataset was collected at BL14.2
beamline of the MX-facility at BESSY-II synchrotron, operated by Helmholtz-Zentrum
Berlin für Materialien und Energie. Single crystal data for
DUT-48: C34H20Cu2N2O10, 743.6 g mol–1, cubic, Fm3̅m, a = 40.490(5) Å, V = 66 381(23) Å3, Z = 24, ρcal = 0.444 g·cm–3, 3870 independent reflections observed, R1 = 0.0748 [I > 2σ(I)],
wR2 = 0.2286 (all data) and GOF 1.121.
These data
can be obtained free of charge from the Cambridge Crystallographic
Data Centre under entry CCDC-1827897 via www.ccdc.cam.ac.uk/data_request/cif. Additional experimental details can be obtained from the Supporting Information.
Simulation Details
The behavior and mechanical properties
of the representative ligands were investigated for the corresponding
acid via density functional theory (DFT) optimizations using the CRYSTAL14
software[30] with localized TZVP basis sets[31] and the hybrid exchange–correlation functional
PBE0.[32] Long-range dispersion corrections
were included via the Grimme “D2” approach.[33] Stress–strain curves were subsequently
produced using the methodology described previously.[26] Grand canonical Monte Carlo (GCMC) simulations were employed
to simulate the adsorption and enthalpy of n-butane
using the RASPA2.0 code.[34] Frameworks were
treated by the UFF forcefield,[35] and n-butane was treated by the united-atom TraPPe force field.[36]Molecular dynamics (MD) simulations used
a modified MOF-FF force field[37] recently
adapted to lammps[38] by Boyd et al.[39] to describe the bonds, angles, dihedrals, and
improper dihedrals present in the DUT-48 and DUT-49 frameworks. Further
details can be found in the Supporting Information. Representative input files for molecular simulations are available
online in our data repository at https://github.com/fxcoudert/citable-data.
Result and Discussion
The ligand H4cpcdc
(Scheme ) used for
the synthesis of DUT-48 was obtained
in a large-scale 5-step synthesis with high yield based on simple
starting materials and 9H-carbazole (synthetic protocol
in the Supporting Information). The ligand
was used in a solvothermal reaction with Cu(NO3)2·3H2O in DMF or NMP to yield DUT-48 as blue powder.
Zhou and co-workers have reported the synthesis of PCN-81, isomorphous
to DUT-48 but crystallizing in the cubic space group Pa3̅, and PCN-82, bearing two additional methoxy groups on the
linker and crystalizing in Fm3̅m.[28] However, attempts to reproduce the
reported structure of PCN-81 by replicating and also modifying the
reaction conditions (see the Supporting Information) always yielded phase pure DUT-48, crystalizing in cubic space group Fm3̅m. From three different synthesis
protocols, the reaction of H4cpcdc with Cu(NO3)2·3H2O in DMF with acetic acid as the
modulator (for details see the Supporting Information) yielded the best result, and this was thus used for the further
experiments. We note that the different synthesis protocols produce
different particle sizes (Figures S19 and S20) which display different adsorption performances. The structure
of DUT-48 was determined by synchrotron-based single crystal diffraction
experiments (see Table S2). DUT-48 is isoreticular
and isosymmetrical to DUT-49, while the linker is slightly buckled
in PCN-81 (Figure S10). PCN-82 in contrast
to PCN-81 retains its structure upon removal of solvent by freeze-drying
and shows permanent porosity for gases.[28] We hypothesize that freezing of the solvent, or partial evaporation,
during the single-crystal characterization of PCN-82 produced a partial
contraction to yield the difference in symmetry and ligand conformation.To analyze the adsorption behavior of DUT-48, a well-established
activation protocol for removal of solvent from the pores, involving
supercritical CO2 drying, was applied.[27,40] The resulting deep blue powder was activated additionally at 120
°C in dynamic vacuum (p < 10–3 mbar). Powder X-ray diffraction (PXRD) analysis showed structural
preservation of DUT-48 upon activation. It is thermally stable up
to 350 °C, similar to DUT-49, as determined by thermogravimetric
analysis (Figure S11).The pore volume
and apparent Brunauer–Emmett–Teller
(BET) area of DUT-48 were determined on the basis of a N2 adsorption isotherm at 77 K. A high BET area of 4560 m2·g–1 and a specific pore volume of 1.98 cm3·g–1 could be determined, which were
higher than the values for isoreticular PCN-82 (4480 m2·g–1, 1.7 cm3·g–1)[28] but lower compared to DUT-49 (5476
m2·g–1, 2.68 cm3·g–1)[41] due to the reduced
pore size.The high BET area and specific pore volume motivated
us to investigate
the storage capacity of CH4, H2, and CO2 at high pressures. As expected, the maximum gravimetric excess
uptake [CH4 0.23 g·g–1 (Figure S13), CO2 1.23 g·g–1 (Figure S14); H2 80 mg·g–1 (Figure S15)], as well as the pressure, at which the maximum capacity is reached
(CH4 100 bar, CO2 45 bar; H2 50 bar)
are lower for DUT-48 in comparison to DUT-49 because of the reduced
porosity. The total CH4 adsorption capacity at 6.5 MPa
and 25 °C is 164 cm3·cm–3 (0.27
g·g–1, Figure S15).Neither the high-pressure adsorption experiments nor the
N2 adsorption isotherm at 77 K showed hysteresis or unusual
steps as indications for structural transitions similar to DUT-49
(Figure ). From our
previous studies of DUT-49, it is known that adsorption-induced transitions
occur at temperatures close to the respective boiling point of the
adsorbate. Nitrogen at 77 K was found to be a very sensitive adsorbate,
only initiating structural transitions for DUT-49 crystals larger
than 1–2 μm.[42] Consequently,
adsorption isotherms close to ambient temperature were recorded using n-butane at the respective boiling point of 273 K and also
at 295 and 303 K (Figures and 2). These conditions were previously
found to induce a contraction from DUT-49op to DUT-49cp independent
of particle size, which has been well studied by in situ PXRD in parallel
to adsorption and derived from multiple steps, hysteresis, and spikes
in the adsorption isotherms.[24]
Figure 1
(a) Nitrogen
adsorption isotherm at 77 K on DUT-48; inset: semilogarithmic.
(b) n-Butane adsorption isotherm at 273 and 295 K.
Isotherms of DUT-48 and DUT-49 are displayed in blue and orange circles,
respectively. Adsorption and desorption are displayed as filled and
open symbols, respectively.
Figure 2
n-Butane adsorption isotherm of (a) DUT-48 and
(b) DUT-49 at 303 K measured experimentally (circles) and predicted
for op and cp phases by GCMC simulations (green and purple lines,
respectively). Adsorption enthalpies for n-butane
in (c) DUT-48 and (d) DUT-49 determined by calorimetry (circles),
calculated by GCMC simulations for op (green line) and cp (purple
line) structures.
(a) Nitrogen
adsorption isotherm at 77 K on DUT-48; inset: semilogarithmic.
(b) n-Butane adsorption isotherm at 273 and 295 K.
Isotherms of DUT-48 and DUT-49 are displayed in blue and orange circles,
respectively. Adsorption and desorption are displayed as filled and
open symbols, respectively.n-Butane adsorption isotherm of (a) DUT-48 and
(b) DUT-49 at 303 K measured experimentally (circles) and predicted
for op and cp phases by GCMC simulations (green and purple lines,
respectively). Adsorption enthalpies for n-butane
in (c) DUT-48 and (d) DUT-49 determined by calorimetry (circles),
calculated by GCMC simulations for op (green line) and cp (purple
line) structures.In the case of DUT-48,
adsorption of neither nitrogen nor n-butane induced
a structural transition, illustrated by
the lack of steps or hysteresis in the isotherms (Figure ). PXRD measurements after
the adsorption experiments showed no sign of structural transitions
or decomposition of the pristine material (Figure S6), in contrast to DUT-49.
Analysis of Adsorption and Structure Thermodynamics
Upon contraction in DUT-49, the adsorption enthalpy for n-butane rises from 29.4 kJ·mol–1 for the op
structure to over 50 kJ·mol–1 for the cp structure
because of the reduction of porosity and increased gas–surface
interactions.[24] This increase in adsorption
enthalpy which was calculated in our original study for DUT-49 as
ΔΔH = 153 kJ·mol–1 per ligand compensates for the energy required for the endothermal
structural transition that occurs upon NGA.[24]To investigate the effect of a smaller pore structure, we
monitored the pressure dependence of the adsorption enthalpies for n-butane at 303 K for both DUT-48 and DUT-49 (Figure ).[29] This provides access to experimental isosteric ΔHads of the cp phase in DUT-49 as well as the full profile
for DUT-48. The experimentally obtained enthalpies match the values
calculated with the van’t Hoff equation well (see the Supporting Information), indicating the validity
of the data. A large increase in enthalpy is observed for DUT-49 after
NGA because of the stronger interactions of n-butane
with the microporous cp phase of DUT-49. However, we are unable to
measure the enthalpies of adsorption for both the op and cp phases
because the op and, especially, the cp phase are only experimentally
present in a constrained pressure region. Thus, enthalpies of adsorption
for op and cp phases of DUT-49 and DUT-48 were calculated for adsorption
of n-butane using energy/particle fluctuations with
GCMC methods (Figure ). A representative model for a cp-phase of DUT-48 was generated
from force-field-based MD simulations (additional details for the
model of DUT-48cp are described later).Simulated adsorption
enthalpies track well with the experimental
values, allowing for an accurate analysis of the adsorption enthalpies
for all structures involved. There is a systematic underestimation
of ΔHads by simulation by ca. 20%,
as sampling the energetics of flexible n-butane is
challenging by Monte Carlo methods—we note here that we used
a readily available force field with no adjustment. The experimental
ΔHads of DUT-49 shows a clear discontinuity
after NGA with a significant increase in adsorption enthalpy. This
change corresponds well to the disparate GCMC adsorption enthalpies
calculated for the op and cp phases (43.7 and 21.6 kJ·mol–1, respectively). The cp phase of DUT-49 has a significantly
higher adsorption enthalpy owing to the drastic reduction in pore
size that leads to a significant increase of the host/guest interactions.Contrastingly, the adsorption enthalpy of DUT-48 follows the behavior
of the op phase corresponding to the behavior expected for a nanoporous
material matching the profile predicted by GCMC simulations. This
behavior can be characterized by an initial increase associated with
cooperative adsorption at favorable adsorption sites in the smallest
cubaoctahedral pores followed by a decrease once these pores are filled,
and subsequently, upon similar cooperate adsorption in the larger
pores, there is an increase. Notably, simulation reveals that this
final increase occurs at lower pressure in DUT-48 than DUT-49 because
of a smaller large pore size. The values obtained from in situ experiment
and GCMC simulations are summarized in Table .
Table 1
Summary of ΔHads and ΔΔHads Values Determined by Microcalorimetry, Calculation Using Eq , and GCMC Simulations
for op and cp Structures of DUT-48 and DUT-49 at 10 and 39 kPa, during n-Butane Adsorption at 303 Ka
microcalorimetry
van’t
Hoff (kJ·mol–1)
GCMC
DUT-48op
34.6
34.8
27.3
DUT-48cp
n.a.
n.a.
45.0
DUT-49op
29.4
26.5
21.6
DUT-49cp
51 (±4)
n.a.
43.7
ΔΔHads DUT-48
n.a.
n.a.
81
ΔΔHads DUT-49
149 (±26)
n.a.
153
van’t Hoff values were determined
at loadings of 6.5 and 8.8 mmol·g–1, respectively.
Uptakes for calculation of ΔΔHads were 110 and 166 molecules of n-butane per unit
cell. ΔΔHads values are given
per ligand with 24 ligands per unit cell.
van’t Hoff values were determined
at loadings of 6.5 and 8.8 mmol·g–1, respectively.
Uptakes for calculation of ΔΔHads were 110 and 166 molecules of n-butane per unit
cell. ΔΔHads values are given
per ligand with 24 ligands per unit cell.The simulated adsorption enthalpy for the op and cp
phases can
be used to determine the energy gain, ΔΔHads (eq ), for a transition from the op to cp phase.In agreement
with the previous study,[24] we find ΔΔHads for n-butane and DUT-49
at ∼39 kPa and 303 K to be at
around 150 kJ·mol–1 per ligand. In contrast,
for DUT-48, at ∼10 kPa, the potential energy gain is around
80 kJ·mol–1, significantly lower than DUT-49.In addition to understanding the thermodynamics of adsorption,
we have applied molecular simulations to examine the thermodynamics
of the DUT-48 framework itself. Total energies were calculated using
several constant-volume (N, V, T) MD simulations, and free energies
were calculated using thermodynamic integration.[43] The resulting energy profiles show two minima for both
DUT-49 and DUT-48 (Figure ), as expected for bistable breathing MOFs.[19] The minima at large volumes correspond to the observed
crystal structure of the materials (op phase). The second minimum,
at small cell volumes, owing to the conformational strain on the ligand
is greater in energy than the op phase. Importantly, these simulations
highlight that a cp phase for DUT-48 exists with a cell parameter
of 32.8 Å, compared to 40.5 Å for the experimental op phase.
The cp phase for DUT-48 is approximately 5 kJ·mol–1 per ligand higher in energy than for DUT-49. Additionally, the energy
barrier for the op–cp transition is also greater.
Figure 3
Profiles of
free and internal energy (solid line and colored circles)
obtained from (N, V, T) simulations as a function of unit-cell volume
at 300 K. Energy is displayed per ligand.
Profiles of
free and internal energy (solid line and colored circles)
obtained from (N, V, T) simulations as a function of unit-cell volume
at 300 K. Energy is displayed per ligand.The comprehensive thermodynamic analysis described here exposes
two key differences between DUT-48 and DUT-49 that prevent DUT-48
from undergoing an adsorption-induced transition to a cp phase:First, the differences in adsorption enthalpies (ΔΔHads) are significantly smaller than that is
observed for DUT-49. Second, the proposed cp phase requires a greater
unfavorable strain of the building units, resulting in a significantly
higher energy state. Although the combination of these two factors
results in the rigid adsorption profiles observed for DUT-48, we expect
that these factors can be tuned using alternative ligands to produce
a stimuli-responsive framework, thus providing the basis for further
modification of DUT-49.
Analysis of Mechanical Stability
The adsorption-induced
stress on the framework is limited by the extent of the host–guest
interactions, as described above. As a result, the presented adsorption
experiments for DUT-48 exhibit no structural contraction as the stress
is not large enough to compensate for the energy required for a transition
to the cp phase, the presence of which is indicated by the MD simulations.
Thus, we further investigated the mechanical behavior of DUT-48 and
DUT-49 in the absence of adsorbates to analyze if it is possible to
contract DUT-48 by external stress, that is, by applying mechanical
pressure.Crystal structures of DUT-49, op, and cp feature a
copper paddle wheel environment that is mostly undeformed in the cp
structure.[24,26] However, the ligand is significantly
bent with deformation localized to the biphenyl unit, showing considerable
similarity to the buckling behavior of macroscopic columns under load.[44] DFT optimizations of the single isolated building
unit with a series of fixed decreasing N-atom-to-N atom (N–N)
distances has provided excellent insights into the mechanical force
required to produce the op–cp transition in DUT-49. We have
employed these simulations for the ligands used to form DUT-48 and
DUT-49, and the resulting energy–strain curve was used to obtain
the stress–strain profiles depicted in Figure . The bending of the ligands can be characterized
by a “deflection” parameter, which is the N-centroid-N
angle. The ligands exhibit two distinct regimes with the application
of strain.
Figure 4
(a) Deflection angle for the ligands used to produce DUT-48 and
DUT-49, defined as the N-centroid-N angle, for increasing strain.
(b) Stress–strain curve of the ligands with increasing axial
compression.
(a) Deflection angle for the ligands used to produce DUT-48 and
DUT-49, defined as the N-centroid-N angle, for increasing strain.
(b) Stress–strain curve of the ligands with increasing axial
compression.First, the elastic regime
corresponds to small deformations, resulting
in no deflection to the ligand. However, larger deformations produce
a buckling phenomenon, resulting in a sudden large deflection of the
ligand and distortions of other key bonds lengths and angles illustrated
in the Supporting Information. We find
here that the smaller ligand of DUT-48 requires almost three times
the pressure to produce the buckling event than DUT-49. We note that
this result is expected from Euler’s column formula where the
stress required to produce buckling is inversely proportional to the
length of the column.[45] Nevertheless, these
results pertain to only a single molecule. To investigate the response
of the entire periodic lattice, we consult the constant-volume (N,
V, T) MD simulations discussed previously (Figure ).
Figure 5
(a) Profiles of internal pressure for DUT-48
and DUT-49 obtained
from (N, V, T) MD simulations as a function of unit cell volume at
300 K. The transition pressure for an op → cp transition is
marked by a dotted line. (b) Cumulative volume of intruded mercury
in two intrusion/extrusion cycles as a function of the applied pressure
for the activated DUT-48 and DUT-49 (blue and orange, respectively).
(c,d) Gradual volume variation of mercury intruded during the contraction
show the difference in behavior for DUT-48 two steps (c) and DUT-49
three steps (d). Circles and diamonds correspond to the compression
and decompression of the first cycle, respectively, and the black
line to the compression–decompression curves of the second
cycle.
(a) Profiles of internal pressure for DUT-48
and DUT-49 obtained
from (N, V, T) MD simulations as a function of unit cell volume at
300 K. The transition pressure for an op → cp transition is
marked by a dotted line. (b) Cumulative volume of intruded mercury
in two intrusion/extrusion cycles as a function of the applied pressure
for the activated DUT-48 and DUT-49 (blue and orange, respectively).
(c,d) Gradual volume variation of mercury intruded during the contraction
show the difference in behavior for DUT-48 two steps (c) and DUT-49
three steps (d). Circles and diamonds correspond to the compression
and decompression of the first cycle, respectively, and the black
line to the compression–decompression curves of the second
cycle.Notably, the pressure profiles
resulting from these simulations
confirm the conclusions gained from the study of the adsorption case.
DUT-48 requires a transition pressure of ∼150 MPa, significantly
greater than that of DUT-49 (∼60 MPa). This transition pressure,
while greater than DUT-49, is similar to other flexible frameworks
and is achievable experimentally by applying hydrostatic pressure
to provide an alternative pathway to adsorbate-induced op–cp
transition.The pressure-induced structural behavior of DUT-48
and DUT-49 was
further explored by mercury intrusion which has been established to
ensure application of pressure under hydrostatic conditions.[8,17] In addition, Hg is a non-wetting fluid that is expected not to enter
mesopores in the range of pressure [0–400 MPa] following the
Washburn equation to enable the mechanical stability of the evacuated
MOF framework. While this structural deformation is a very different
mechanism to that attributed to adsorption, we hypothesize the response
of the materials are similar. Figure b reports the evolution of the cumulative intruded
mercury as a function of the applied pressure for two cycles of compression–decompression.In both cases, the first part of the intrusion curve (<1 MPa)
corresponds to the compaction of the powder and filling of the interparticular
porosity. Subsequently, there is a second step corresponding to a
total volume variation of ∼1.5 mL·g–1 and 2.3 mL·g–1 for DUT-48 and DUT-49, respectively.
This is assigned to a contraction of the MOFs because the non-wetting
Hg cannot penetrate the mesoporosity of both solids at this pressure.
Thus, we assign this change in volume to the contraction of DUT-48
and DUT-49 at ∼65 and ∼35 MPa, respectively. Interestingly, Figure shows a step-wise
compression of the two solids. DUT-48 exhibits first increase of the
mercury intruded volume associated with a unit cell contraction of
∼46.7%, followed by a stepped one leading to a total unit cell
contraction of 63.7%. The compression of DUT-49 is even more progressive
with the existence of three intermediate steps associated with a subsequent
unit cell contraction of 13.2, 22.1, and 48.2% before reaching a total
compression of 71.8% of the unit cell volume. These experimental findings
support the predictions for both solids in terms of transition pressures
(higher for DUT-48) and show slightly larger volume changes (similar
for both MOFs) but within the margin of error of the method because
a generic force field was used to describe the flexibility of the
MOF architectures, and the pressure differences involved here are
very small compared to the usual GPa scale of mechanical properties
of stiff materials. The Hg intrusion measurements reveal that the
structural transitions are irreversible once the applied pressure
is released, and post mortem PXRD and scanning electron microscopy
analysis (Figures S7–S9, S17 and S18) show amorphization and deformation of the crystals, suggesting
that structural compression beyond the contracted phases occurs.The so-observed pressure-induced behavior for the two solids corresponds
to the scenario of a shock-absorber due to the irreversibility of
the structural conversion.[3,43] From the transition
pressures and associated volume changes experimentally evidenced,
we can derive work energies (W = P × ΔV) of 85 and 106 J·g–1 for DUT-48 and DUT-49, respectively. These performances are even
more attractive than those of the best MOF materials reported so far
for such an application (see Table ).[3,43,46]
Table 2
Comparison of the Pressure-Induced
Behaviors and the Energy Works Associated with the Structural Switching
of Different MOF Materials Reported in the Literature
MOF material
behavior
work (J·g–1)
reference
silicate
reversible nano-spring
11
(47)
ZIF-8–water
13.3
(48)
MIL53(Cr)–BDC
16
(8)
MIL-47(V)–BDC
33
(17)
MIL-53(Al)–FA
60
(16)
ZIF-4(Zn)
irreversible nano-shock-absorber
4.4
(7)
MIL-53(Al)–BDC
7
(3)
MIL-53(Ga)–FA
9
(43)
DUT-48
85
this work
DUT-49
106
this work
Conclusions
In this study, we have
synthesized and characterized DUT-48, a
highly porous MOF isoreticular to DUT-49 with a reduced ligand length.
DUT-48 can store up to 0.27 g·g–1 of methane
at 6.5 MPa and 298 K because of its high BET area and pore volume.
In contrast to DUT-49, DUT-48 does not undergo a structural transition
upon adsorption of nitrogen or n-butane.We
have analyzed the adsorption energetics by microcalorimetry
and GCMC simulations and determined that the adsorption energy gained
by contraction of the pores in DUT-48 is not sufficient for compensating
the energy required for this transition, thus preventing an adsorption-induced
structural transition. As a result, neither guest-assisted structural
contraction or NGA is observed in DUT-48. Furthermore, we have analyzed
the mechanical behavior of DUT-48 and DUT-49 by MD and DFT simulations
and found that it takes approximately three times the stress to contract
DUT-48 which we relate to the shorter ligand length. In addition,
this trend was confirmed by mercury intrusion experiments, showing
that a higher pressure is required for DUT-48 (65 MPa) than DUT-49
(35 MPa) to induce a structural transition. Furthermore, the very
high measured work energies of 85 and 106 J·g–1 for DUT-48 and DUT-49, respectively, highlight their outstanding
potential as future shock-absorbers.The presented findings
provide fundamental insight into structural
transition in DUT-49 type structures and importantly link external
hydrostatic compression to the energetics of internal adsorption-induced
contraction.
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