Global Well Posedness of a Non-Linear Burgers Type Model

Authors

DOI:

https://doi.org/10.15381/pesquimat.v25i2.24334

Keywords:

Nonlinear Burgers equation, periodic Sobolev spaces, regularity of the global solution, Semigroups theory, Fourier theory, Banach’s fixed point theorem, Extension principle

Abstract

We study the well posedness global of the nonlinear Cauchy problem associated with the periodic one-dimensional Burgers equation

in the periodic Sobolev spaces Hsper. We do this using Semigroup theory, Fourier theory on periodic distributions and inmersions in such spaces

Downloads

Published

2022-12-30

Issue

Section

Artículos originales

How to Cite

Global Well Posedness of a Non-Linear Burgers Type Model. (2022). Pesquimat, 25(2), 1-15. https://doi.org/10.15381/pesquimat.v25i2.24334