2013
DOI: 10.1103/physrevlett.111.066102
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Finite-Temperature Hydrogen Adsorption and Desorption Thermodynamics Driven by Soft Vibration Modes

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Cited by 27 publications
(21 citation statements)
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“…Comparable values were also reported by Woo et al for various metal-substituted porphyrin systems intercalated in planar graphene. 86 In that work, the highest interaction energies were reported for Ti (−33 kJ mol −1 ) and V (−22 kJ mol −1 ), followed by Ca, Mg, and Zn, with values of approximately −10 kJ mol −1 . The adsorption enthalpies for Ga and In follow different trends.…”
Section: ■ Resultsmentioning
confidence: 91%
“…Comparable values were also reported by Woo et al for various metal-substituted porphyrin systems intercalated in planar graphene. 86 In that work, the highest interaction energies were reported for Ti (−33 kJ mol −1 ) and V (−22 kJ mol −1 ), followed by Ca, Mg, and Zn, with values of approximately −10 kJ mol −1 . The adsorption enthalpies for Ga and In follow different trends.…”
Section: ■ Resultsmentioning
confidence: 91%
“…Our experimental results suggest a volume change of ~10% near T c at ambient pressure; we estimate P Δ V work of ~0.04 meV/unit cell ( P Δ V work = P external × Δ V , where P external is the barometric pressure 1 atm, Δ V is the volume change) 17 . Thus, the prominent difference in Gibbs free energy between the two phases is dominated by the rotational entropy of NPG molecules 30 .…”
Section: Resultsmentioning
confidence: 99%
“…A finite temperature transition between the two different phases can be cast into the variation of Gibbs free energy ( 23 ); it consists of changes in the internal energy (Δ U ) and vibrational/rotational Helmholtz free energy [Δ F ( T ) = − TS , where S is the entropy of the system] by neglecting the energy change incorporated with the change in volume at a given pressure. Because the Helmholtz free energy is dominated by soft modes ( 24 ), the prominent difference in Gibbs free energy between the two phases is mainly from the isotropic rotation of FA + . The entropy ( S rot ) of a freely rotating FA + cation is as followsSrot=32kBfalse{1+ lnfalse(0.4786kBitalicTI1I2I33false)false}where k B and T are the Boltzmann constant and temperature, respectively, and the principal moments of inertia ( I i ) of HC(ND 2 ) 2 + (FA + ) cations are 11.644, 60.161, and 71.806 uÅ 2 , where the unified atomic mass unit, u, is 1.6605 × 10 −27 kg.…”
Section: Resultsmentioning
confidence: 99%