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Diffusive Expansion of the Boltzmann equation for the flow past an obstacle
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abstract
The exterior domain problem is essential in fluid and kinetic equations. In this paper, we establish the validity of the diffusive expansion for the Boltzmann equations to the Navier-Stokes-Fourier system up to the critical time in an exterior domain with non-zero passing flow. We apply the $L^3-L^6$ framework to the unbounded domain in this paper.
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Global dynamics of isothermal rarefied gas flows in an infinite layer
Global solutions near Maxwellians are constructed for the Boltzmann equation in an infinite layer with diffuse reflection boundaries, with heat-equation-type decay in the 3D case and existence without decay in the 2D case.
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