消散
统计物理学
非平衡态热力学
动力摩擦
朗之万方程
比例(比率)
机械
经典力学
物理
计算机科学
材料科学
热力学
量子力学
天体物理学
作者
Benjamin A. Dalton,Anton Klimek,Henrik Kiefer,Florian N. Brünig,Hélène Colinet,Lucas Tepper,Amir Reza Abbasi,Roland R. Netz
标识
DOI:10.1146/annurev-physchem-082423-031037
摘要
Friction is a phenomenon that manifests across all spatial and temporal scales, from the molecular to the macroscopic scale. It describes the dissipation of energy from the motion of particles or abstract reaction coordinates and arises in the transition from a detailed molecular-level description to a simplified, coarse-grained model. It has long been understood that time-dependent (non-Markovian) friction effects are critical for describing the dynamics of many systems, but that they are notoriously difficult to evaluate for complex physical, chemical, and biological systems. In recent years, the development of advanced numerical friction extraction techniques and methods to simulate the generalized Langevin equation has enabled exploration of the role of time-dependent friction across all scales. We discuss recent applications of these friction extraction techniques and the growing understanding of the role of friction in complex equilibrium and nonequilibrium dynamic many-body systems.
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