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Analysis and Applications of the Boltzmann equation

Organizer(s):
Name:	Affiliation:	Country:
Renjun Duan	The Chinese University of Hong Kong	Hong Kong
Robert Strain	University of Pennsylvania	USA

Introduction:

The Boltzmann equation is a fundamental model that governs the motion of rarefied gas flow, with notable applications in statistical physics. This special session will focus on both the theoretical analysis and practical applications of the Boltzmann equation and its variants. We aim to bring together the experts in this field to present their latest research results, facilitate the exchange of new ideas, and explore prospective directions for future work.

All Abstracts

List of approved abstract
Name	Affiliation	Title
Ricardo Alonso	Texas A&M	Thermalization rate for solutions to the Landau-Fermi-Dirac equation
Anton Arnold	Vienna University of Technology	Short- and long-time behavior in evolution equations: the role of the hypocoercivity index
Xuwen Chen	University of Rochester	Well/Ill-posedness separation of the Boltzmann equation with cut-off
Dingqun Deng	Pohang University of Science and Technology	The Non-cutoff Boltzmann Equation in Bounded Domains
Zongguang Li	The Hong Kong Polytechic University	Polynomial tail solutions for Boltzmann equation in the whole space
Liu Liu	Chinese University of Hong Kong	Analysis and numerical methods for the Boltzmann equation with uncertainties
Shuangqian Liu	Central China Normal University	The spatially inhomogeneous Vlasov-Nordstr\{o}m-Fokker-Planck system in the intrinsic weak diffusion regime
Giacomo Lucertini	University of Bologna	Precise boundary behavior of the kinetic Fokker-Planck equation
Satoshi Taguchi	Kyoto University	Interplay of inertia and rarefaction in weakly nonlinear rarefied gas flow
Shuaikun WANG	Shandong University	Convergence to self-similar solution of the Boltzmann equation with shear flow
Qinghua Xiao	Innovation Academy for Precision Measurement Science and Technology, CAS	Classical limit of the relativistic Cucker-Smale model
Anita Yang	The Chinese University of Hong Kong	The stability of the Boltzmann equation with deformation
Dongcheng Yang	South China University of Technology	KdV limit for the Vlasov-Poisson-Landau system
Hongjun Yu	School of Mathematical Sciences, South China Normal University	The solution of the steady Boltzmann equation
Fujun Zhou	South China University of Technology	Diffusive limit of one-species VPB and VMB with angular cutoff