Global Existence of Ideal Invicid Compressible and Heat Conductive Fluids with Radial Symmetry
Peng Lu, Yi Zhou

TL;DR
This paper proves the global existence of classical solutions for three-dimensional ideal inviscid compressible heat-conductive fluids with radial symmetry, using symmetric hyperbolic structure analysis.
Contribution
It establishes the global existence of solutions for a complex fluid system with radial symmetry, advancing understanding of such models.
Findings
Global classical solutions exist under radial symmetry.
The proof utilizes symmetric hyperbolic structure.
Results contribute to mathematical fluid dynamics theory.
Abstract
In this paper, we study the global existence of classical solutions to the three dimensional ideal invicid compressible and heat conductive fluids with radial symmetrical data in . Our proof is based on the symmetric hyperbolic structure of the system.
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Taxonomy
TopicsNavier-Stokes equation solutions · Nonlinear Partial Differential Equations · Geometric Analysis and Curvature Flows
