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On The Stability of Self-Similar Blow-Up For Solutions To The Incompressible Euler Equations On by JWHC CORUMANA PROJECT is a document available to read on EtoBox.
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This paper investigates the stability of self-similar blow-up solutions for the incompressible Euler equations, demonstrating the existence of finite-energy C1,α solutions that can become singular in a self-similar manner. The authors conclude that the Beale-Kato-Majda criterion cannot be improved within the class of C1,α solutions. The work builds on previous findings and explores the implications of self-similar solutions in the context of fluid dynamics.
- Author
- JWHC CORUMANA PROJECT
- Language
- EN