FINITE CORRELATION TIME EFFECTS IN NON-EQUILIBRIUM PHASE-TRANSITIONS .1. DYNAMIC EQUATION AND STEADY-STATE PROPERTIES

被引：60

作者：

LINDENBERG, K ^{[1
]}

WEST, BJ ^{[1
]}

机构：

[1] LA JOLLA INST,CTR STUDIES NONLINEAR DYNAM,LA JOLLA,CA 92038

来源：

PHYSICA A | 1983年 / 119卷 / 03期

关键词：

D O I：

10.1016/0378-4371(83)90104-8

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

引用

页码：485 / 503

页数：19

共 27 条

[1] LIGHT-SCATTERING BY A FLUID IN A NON-EQUILIBRIUM STEADY-STATE .1. SMALL GRADIENTS
KIRKPATRICK, TR
COHEN, EGD
DORFMAN, JR
PHYSICAL REVIEW A, 1982, 26 (02): : 972 - 994
[2] OBSERVABILITY OF HYSTERESIS IN 1ST-ORDER EQUILIBRIUM AND NON-EQUILIBRIUM PHASE-TRANSITIONS
AGARWAL, GS
SHENOY, SR
PHYSICAL REVIEW A, 1981, 23 (05) : 2719 - 2723
[3] A steady-state system in non-equilibrium thermodynamics including thermal and electrical effects
Degond, P
Genieys, S
Jungel, A
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 1998, 21 (15) : 1399 - 1413
[4] CELLULAR AUTOMATA APPROACH TO NON-EQUILIBRIUM PHASE-TRANSITIONS IN A SURFACE-REACTION MODEL - STATIC AND DYNAMIC PROPERTIES
CHOPARD, B
DROZ, M
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1988, 21 (01): : 205 - 211
[5] A FLUCTUATION-DISSIPATIVE RELATION FOR THE AUTO-CORRELATION FUNCTION IN NON-EQUILIBRIUM STEADY-STATE
SEVERIN, VS
UKRAINSKII FIZICHESKII ZHURNAL, 1982, 27 (03): : 434 - 439
[6] STEADY-STATE MODEL OF A CUMULUS CLOUD, DESCRIBING PHASE-TRANSITIONS BY KINETIC-EQUATIONS .1. MODEL PATTERN
NEMESOVA, I
LAKOMA, D
STUDIA GEOPHYSICA ET GEODAETICA, 1974, 18 (03) : 274 - 297
[7] NON-EQUILIBRIUM PROPERTIES OF ANTIFERROMAGNETS UNDERGOING 2-ORDER PHASE-TRANSITIONS IN PULSED FIELDS
BOROVIKOV, VS
FRISHMAN, AM
FIZIKA NIZKIKH TEMPERATUR, 1981, 7 (10): : 1342 - 1346
[8] Time-invariant discord and steady-state entanglement in engineered non-equilibrium dephasing environments
Basit, Abdul
Ali, Hamad
Yang, Xiao-Fei
Ge, Guo-Qin
PHYSICA SCRIPTA, 2021, 96 (07)
[9] THE MATHEMATICAL FORMULATION OF THE PRINCIPLE OF IRREVERSIBILITY IN NON-EQUILIBRIUM CONTINUUM THERMODYNAMICS .1. THEORY FOR GASEOUS SYSTEMS WITHOUT PHASE-TRANSITIONS
ALBERT, HF
JOURNAL OF NON-EQUILIBRIUM THERMODYNAMICS, 1984, 9 (04) : 257 - 282
[10] SOLUBLE STOCHASTIC-MODEL FOR 1ST-ORDER TYPE NON-EQUILIBRIUM PHASE-TRANSITIONS
BRAND, H
SCHENZLE, A
PHYSICS LETTERS A, 1978, 68 (5-6) : 427 - 429

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