activity
20232026
most citedFluctuation Theorem on a Riemannian Manifold

5 citations · 5 across the 2 of their papers we have counts for

collaborators

6 papers

gr-qc2026

Geometric formulation for the relativistic kinetic theory of photons

Yifan Cai, Long Cui, Bin Wu +1

We provide a geometric foundation for the kinetic theory of photons. Although the induced metric on the light cone bundle is degenerate, which causes the correspon…

gr-qc2024

Fluctuation theorems in general relativistic stochastic thermodynamics

Yifan Cai, Tao Wang, Liu Zhao

Based on the recently proposed framework of general relativistic stochastic mechanics [{\em J. Stat. Phys.}, 190:193, 2023; {\em J. Stat. Phys.}, 190:181, 2023] and stochastic ther…

gr-qc2024

General Relativistic Fluctuation Theorems

Yifan Cai, Tao Wang, Liu Zhao

Using the recently proposed covariant framework of general relativistic stochastic mechanics and stochastic thermodynamics, we proved the detailed and integral fluctuation theorems…

cond-mat.stat-mech20245 cited

Fluctuation Theorem on a Riemannian Manifold

Yifan Cai, Tao Wang, Liu Zhao

Based on the covariant underdamped and overdamped Langevin equations with Stratonovich coupling to multiplicative noises and the associated Fokker-Planck equations on Riemannian ma…

gr-qc2023

General relativistic stochastic thermodynamics

Tao Wang, Yifan Cai, Long Cui +1

Based on the recent work [1,2], we formulate the first law and the second law of stochastic thermodynamics in the framework of general relativity. These laws are established for a…

gr-qc2023

A general relativistic kinetic theory approach to linear transport in generic hydrodynamic frame

Long Cui, Xin Hao, Liu Zhao

In this study, we investigate the linear transport of neutral system within the framework of relativistic kinetic theory. Under the relaxation time approximation, we obtain an iter…