2004
DOI: 10.1103/physrevb.70.184106
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Total free energy of a spin-crossover molecular system

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Cited by 130 publications
(114 citation statements)
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“…The vibrational contribution to the entropy, which can be derived from vibrational spectra and DFT calculations [30,[46][47][48] is not only the additional driving force of the spin transition. Additionally, low energy phonons contribute to the cooperativity as suggested by theoretical considerations based on the Ising model [49] and on elasticity theory [50]. As already stated, we have, by use of the DFT procedure described in [47], previously calculated the vibrational contribution to the entropy for the HLLLH to HLHLH and the HHLHH to HHHHH transitions of the systems described here [28].…”
Section: Hhhhllh Isomersmentioning
confidence: 84%
“…The vibrational contribution to the entropy, which can be derived from vibrational spectra and DFT calculations [30,[46][47][48] is not only the additional driving force of the spin transition. Additionally, low energy phonons contribute to the cooperativity as suggested by theoretical considerations based on the Ising model [49] and on elasticity theory [50]. As already stated, we have, by use of the DFT procedure described in [47], previously calculated the vibrational contribution to the entropy for the HLLLH to HLHLH and the HHLHH to HHHHH transitions of the systems described here [28].…”
Section: Hhhhllh Isomersmentioning
confidence: 84%
“…Another approach-the so-called elasticity theory-was proposed by Spiering et al for modeling of various SCO behaviors-including stepped transition curves. 44,56 Monte Carlo techniques have been also implemented with good fit to the experimental two-step n HS (T) curves in the isobaric regime. 57 These authors were also the first to predict the establishment of a "chessboard structure" in the IP.…”
Section: Discussionmentioning
confidence: 99%
“…In fact, many properties (mechanical, thermal, structural, morphological) might have an impact on the observed features. Mechanical (elastic) properties have to be considered because large elastic modulus (stiffness) is known to be an essential ingredient for cooperativity [35]. Information about lattice stiffness of (1) could be extracted through the measurement of the Debye temperature ( D = 198 K in the LS state [29]) from Mössbauer data [36].…”
Section: µMmentioning
confidence: 99%