Home /  Euler/Navier Stokes (Part 2): Local well-posedness for the Boltzmann equation with polynomially decaying initial data

Seminar

Euler/Navier Stokes (Part 2): Local well-posedness for the Boltzmann equation with polynomially decaying initial data April 08, 2021 (09:30 AM PDT - 10:30 AM PDT)
Parent Program:
Location: SLMath: Online/Virtual
Speaker(s) Weinan Wang (University of Oklahoma)
Description

To participate in this seminar, please register here: https://www.msri.org/seminars/25657

 

 

Keywords and Mathematics Subject Classification (MSC)
Primary Mathematics Subject Classification No Primary AMS MSC
Secondary Mathematics Subject Classification No Secondary AMS MSC
Video

Local Well-Posedness for the Boltzmann Equation with Polynomially Decaying Initial Data

Abstract/Media

To participate in this seminar, please register here: https://www.msri.org/seminars/25657

Abstract:

We address the local well-posedness for the spatially inhomogeneous non-cutoff Boltzmann equation with polynomially decaying initial data in the velocity variable. Our new results improved the ranges of parameters of previous works and showed that the Boltzmann equation with soft potential is locally well-posed. This is joint with Christopher Henderson.

 

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Local Well-Posedness for the Boltzmann Equation with Polynomially Decaying Initial Data