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Gaussian Lower Bounds for the Boltzmann Equation Without Cut-off - SIAM PDE Seminar

Offered By: Society for Industrial and Applied Mathematics via YouTube

Tags

Partial Differential Equations Courses Mathematical Analysis Courses Hydrodynamics Courses Gas Dynamics Courses Mathematical Physics Courses Boltzmann Equation Courses

Course Description

Overview

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Attend a one-hour seminar on the analysis of partial differential equations, featuring a talk by Luis Silvestre from the University of Chicago. Explore the Boltzmann equation, which models particle density evolution in gases, and its global well-posedness challenges. Delve into Silvestre's research on Gaussian lower bounds for the inhomogeneous non-cutoff Boltzmann equation, focusing on hard and moderately soft potentials with spatial periodic conditions. Learn about the conditional estimates developed under the assumption of bounded hydrodynamic quantities, including local mass, energy, and entropy density. Gain insights into how these lower bounds contribute to the broader program of conditional estimates and their implications for understanding potential singularities in the Boltzmann equation.

Syllabus

Seminar In the Analysis and Methods of PDE (SIAM PDE): Luis Silvestre


Taught by

Society for Industrial and Applied Mathematics

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