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非遍历晶体的组态熵和剩余熵以及熵在玻璃形成中的行为。

Configurational and residual entropies of nonergodic crystals and the entropy's behavior on glass formation.

机构信息

Department of Materials Science and Engineering, McMaster University, Hamilton, Ontario L8S 4L7, Canada.

出版信息

J Chem Phys. 2010 Mar 28;132(12):124509. doi: 10.1063/1.3364999.

Abstract

We use thermodynamics of lattice vacancies to test the merits of the view that (i) statistical entropy, k(B) ln Omega, vanishes on vitrification of a liquid and hence there is no residual entropy and (ii) k(B) ln Omega of a nonergodic state would increase with time t as its structure relaxes. We argue that this view conflicts with the precepts of the configurational entropy of a crystal, -R[x ln x+(1-x)ln(1-x)], where x is the fractional population of vacancies, and with the observed decrease in x with t on structural relaxation. The issue of whether the entropy of a kinetically arrested crystal state is equal to k(B) ln Omega or equal to -R[x ln x+(1-x)ln(1-x)] can be resolved by measuring the vapor pressure, the emf of an electrolytic cell, and by scanning calorimetry. We also consider how the energy landscapes of a crystal and liquid differ, and point out that since crystals are in a nonequilibrium state, their thermodynamic data are inappropriate for testing the validity of the third law.

摘要

我们利用晶格空位热力学来检验以下观点的优劣

(i) 统计熵,k(B)ln Omega,在液体玻璃化时消失,因此没有剩余熵,(ii) 非遍历态的 k(B)ln Omega 随着其结构弛豫会随时间 t 增加。我们认为这种观点与晶体构型熵的原理相冲突,-R[xlnx+(1-x)ln(1-x)],其中 x 是空位的分数占有率,以及在结构弛豫过程中观察到的 x 随 t 的减少。关于动力学锁定的晶体态的熵是否等于 k(B)ln Omega 或等于 -R[xlnx+(1-x)ln(1-x)],可以通过测量蒸气压、电解池的电动势和扫描量热法来解决。我们还考虑了晶体和液体的能量景观有何不同,并指出由于晶体处于非平衡态,它们的热力学数据不适合用于检验第三定律的有效性。

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