局域多阱势量子晶格模型的慢速和快速弛豫时间:Sn2P2S6铁电晶体的现象学动力学

IF 0.9 4区 物理与天体物理 Q4 PHYSICS, CONDENSED MATTER Condensed Matter Physics Pub Date : 2023-01-04 DOI:10.5488/CMP.25.43707
R. Erdem, S. Özüm, N. Güçlü
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引用次数: 0

摘要

作为先前发表的工作的延续[Velychko O. V., Stasyuk I. V., Phase Transitions, 2019, 92,420],给出了Sn2P2S6铁电晶格变形情况下具有多阱势的量子晶格模型弛化动力学的现象学框架。该框架是基于统计平衡理论和不可逆热力学的结合。为了以一种联系的方式研究这些动力学,我们假设偶极有序或极化(η)和体积变形(u)可以在Onsager理论的意义上被视为通量和力。从力与通量的线性关系出发,导出了速率方程,并用两个松弛时间(τS, τF)来描述接近平衡状态的不可逆过程。研究了铁电相变附近τS和τF的行为。
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Slow and fast relaxation times of quantum lattice model with local multi-well potentials: phenomenological dynamics for Sn2P2S6 ferroelectric crystals
As a continuation of the previously published work [Velychko O. V., Stasyuk I. V., Phase Transitions, 2019, 92, 420], a phenomenological framework for the relaxation dynamics of quantum lattice model with multi-well potentials is given in the case of deformed Sn2P2S6 ferroelectric lattice. The framework is based on the combination of statistical equilibrium theory and irreversible thermodynamics. In order to study these dynamics in a connected way we assume that the dipole ordering or polarization (η) and volume deformation (u) can be treated as fluxes and forces in the sense of Onsager theory. From the linear relations between the forces and fluxes, the rate equations are derived and characterized by two relaxation times (τS , τF) which describe the irreversible process near the equilibrium states. The behaviors of τS and τF in the vicinity of ferroelectric phase transitions are studied.
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来源期刊
Condensed Matter Physics
Condensed Matter Physics 物理-物理:凝聚态物理
CiteScore
1.10
自引率
16.70%
发文量
17
审稿时长
1 months
期刊介绍: Condensed Matter Physics contains original and review articles in the field of statistical mechanics and thermodynamics of equilibrium and nonequilibrium processes, relativistic mechanics of interacting particle systems.The main attention is paid to physics of solid, liquid and amorphous systems, phase equilibria and phase transitions, thermal, structural, electric, magnetic and optical properties of condensed matter. Condensed Matter Physics is published quarterly.
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