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

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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Publication Details

Journal
Mathematical Methods in the Applied Sciences
Published
2024-08-30
DOI
https://doi.org/10.1002/mma.10443
Citations
1
Primary Topic
Navier-Stokes equation solutions
Type
article
Field-Weighted Citation Impact
0.97
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article

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

Hee Chul Pak, Junseok Hwang
1 citations
Mathematical Methods in the Applied Sciences
Navier-Stokes equation solutions
0.97
article

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

Hee Chul Pak, Junseok Hwang
article en
1 citations

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.

Mathematical Methods in the Applied SciencesVol. 48(2)
Dankook University (KR)
Openalex Percentile: Top 26%
Navier-Stokes equation solutions
0.97
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Persistence of the solution to the Euler equations in an end‐point critical Triebel–Lizorkin space — Hee Chul Pak, Junseok Hwang · Mathematical Methods in the Applied Sciences (2024) | TGRS Research Map | TGRS