15 citations · 20 across the 10 of their papers we have counts for
10 papers
Space-time structure and particle-fluid duality of solutions for Boltzmann equation with hard potentials
Yu-Chu Lin, Haitao Wang, Kung-Chien Wu
We study the quantitative pointwise behavior of solutions to the Boltzmann equation for hard potentials and Maxwellian molecules, which generalize the hard sphere case introduced b…
3D hard sphere Boltzmann equation: explicit structure and the transition process from polynomial tail to Gaussian tail
Yu-Chu Lin, Haitao Wang, Kung-Chien Wu
We study the Boltzmann equation with hard sphere in a near-equilibrium setting. The initial data is compactly supported in the space variable and has a polynomial tail in the micro…
Stability of background perturbation for Boltzmann equation
Yu-Chu Lin, Haitao Wang, Kung-Chien Wu
Consider the Boltzmann equation in the perturbation regime. Since the macroscopic quantities in the background global Maxwellian are obtained through measurements, there are typica…
Space-time behavior of the solution to the Boltzmann equation with soft potentials
Yu-Chu Lin, Ming-Jiea Lyu, Haitao Wang +1
In this paper, we get the quantitative space-time behavior of the full Boltzmann equation with soft potentials () in the close to equilibrium setting, under some velocity d…
Quantitative Pointwise Estimate of the Solution of the Linearized Boltzmann Equation
Yu-Chu Lin, Haitao Wang, Kung-Chien Wu
We study the quantitative pointwise behavior of the solutions of the linearized Boltzmann equation for hard potentials, Maxwellian molecules and soft potentials, with Grad's angula…
Smoothing effects and decay estimate of the solution of the linearized two species Landau equation
Yu-Chu Lin, Haitao Wang, Kung-Chien Wu
We study the Landau equation for a mixture of two species in the whole space, with initial condition of one species near a vacuum and the other near a Maxwellian equilibrium state.…