A characterization of first-order phase transitions for superstable interactions in classical statistical mechanics
A characterization of first-order phase transitions for superstable interactions in classical statistical mechanics
复制标题
经典统计力学中超稳定相互作用的一阶相变的表征
DOI：
10.1007/bf01049960
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发表时间：
1993
影响因子：
1.6
通讯作者：
Wei
中科院分区：
文献类型：
--
作者：
D. Klein;Wei
我们给出了一组边界条件的有限体积期望的界限，其中包含任何回火吉布斯状态的支持，并证明了一个定理，连接吉布斯状态的行为的可微性的压力的连续统统计力学系统与长程超稳定的潜力。研究了巨正则Gibbs态的收敛性。
We give bounds on finite-volume expectations for a set of boundary conditions containing the support of any tempered Gibbs state and prove a theorem connecting the behavior of Gibbs states to the differentiability of the pressure for continuum statistical mechanical systems with long-range superstable potentials. Convergence of grand canonical Gibbs states is also studied.