论文信息 - Hypocoercivity for kinetic equations with linear relaxation terms - 字舞流文

Hypocoercivity for kinetic equations with linear relaxation terms

C. Mouhot | J. Dolbeault | C. Schmeiser

[1] L. Hörmander. Hypoelliptic second order differential equations , 1967 .

[2] S. Ukai,et al. On the existence of global solutions of mixed problem for non-linear Boltzmann equation , 1974 .

[3] Yan Guo,et al. The Landau Equation in a Periodic Box , 2002 .

[4] F. Hérau,et al. Isotropic Hypoellipticity and Trend to Equilibrium for the Fokker-Planck Equation with a High-Degree Potential , 2004 .

[5] Cédric Villani,et al. Hypocoercive Diffusion Operators , 2006 .

[6] Cl'ement Mouhot,et al. Quantitative perturbative study of convergence to equilibrium for collisional kinetic models in the torus , 2006 .

[7] Frédéric Hérau,et al. Hypocoercivity and exponential time decay for the linear inhomogeneous relaxation Boltzmann equation , 2005, Asymptot. Anal..

[8] J. Dolbeault,et al. Hardy-Poincaré inequalities and applications to nonlinear diffusions , 2007 .

[9] Christian Schmeiser,et al. Non linear Diffusions as Limit of Kinetic Equations with Relaxation Collision Kernels , 2007 .