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August 30, 2024Mathematical Methods in the Applied SciencesOpen Access

Persistence of the solution to the Euler equations in an end‐point critical Triebel–Lizorkin space

Junseok Hwang Hee Chul Pak

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Abstract

Local stay of the solutions to the Euler equations for an ideal incompressible fluid in the end‐point Triebel–Lizorkin space with is clarified.

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Cite This Study

Hwang et al. (2024) studied this question.

synapsesocial.com/papers/68e5a3f3b6db64358753de68 https://doi.org/10.1002/mma.10443

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Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

1Well-posedness and no-uniform dependence for the Euler-Poincar\'{e} equations in Triebel-Lizorkin spaces2024
2An extension theorem for weak solutions of the 3d incompressible Euler equations and applications to singular flowsOriginal Research · 2025 · 1 citations
3An extension theorem for weak solutions of the 3d incompressible Euler equations and applications to singular flows2024 · 2 citations
4Unbounded solutions to the Euler equationOriginal Research · 2026
5Global well-posedness and Gevrey regularity of Navier-Stokes equations in critical Triebel-Lizorkin-Lorentz spaces2025

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