Heat transfer problem of a dense gas described by the Enskog equation with a modification of the Enskog factor
Shigeru Takata, Soma Sakata, Masanari Hattori
Abstract
Heat transfer in a dense gas between two parallel plates is studied for assessing the quantitative difference of two variants of the Enskog equation, i.e., the original Enskog equation and the Enskog equation with a modified Enskog factor recently proposed in Phys. Rev. E 111, 065108 (2025). The main advantage of the latter is that the H theorem, which is lacking in the former, has been established. The influence of the modification is assessed by comparing the macroscopic quantities in details. It is found that the influence of this modification is quite limited in the density, temperature, and heat flow vector. However, the influence on the stress tensor is visible in some severe setting of parameters.
Create a lesson
Related papers
Asymptotic long-range order for the XY-model on random geometric graphs
Margherita Disertori, Max Mihailescu
Ruelle--Pollicott Theory for Metastable Systems: A Unified Framework for Tipping Transitions
Mickaël D. Chekroun, Valerio Lucarini
Bimaterial Eshelby's inclusion problem for polyhedra
Chunlin Wu, Huiming Yin
Precise spectral asymptotics, exponential localization, and spectral gap estimates for the three-boson lattice Schrödinger operator
Abdikhurayra Toshturdiev, Abdumalik Eshniyozov, Janikul Abdullaev et al.
Superintegrability of stratified symplectic spaces
Zhuo Chen, Kai Jiang, Nicolai Reshetikhin et al.
On the Convergence of Metadynamics with Gaussian Hills
Andrey Badanin, Olga Rogacheva