Existence of strong solutions and low Mach number limit for boundary value problems of steady compressible Navier-Stokes equations with large external forces
ID:569 View Protection:ATTENDEE Updated Time:2026-04-02 11:42:24 Hits:101 Invited speech

Start Time:2026-04-27 11:10(Asia/Shanghai)

Duration:10min

Session:S3-11 专题3.11 气候环境与数学 » F21专题3.11 气候环境与数学

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Abstract
In this talk, we consider the existence of strong solutions for the boundary value problem of steady-state compressible Navier-Stokes equations with large external forces in a bounded domain when the Mach number is appropriate, and rigorously proves that the strong solution of the boundary value problem of steady-state compressible Navier-Stokes equations converges to the strong solution of steady-state incompressible Navier-Stokes equations when the Mach number approaches zero, where the fluid velocity and temperature satisfy Dirichlet boundary conditions. And it can be found that secondary vortices are generated within bounded rectangular regions in two-dimensional situations.
Keywords
Steady compressible Navier-Stokes equations,large exterior force,existence of strong solutions,low Mach number limit,secondary vortices
Speaker
窦昌胜
教授 首都经济贸易大学

Submission Author
窦昌胜 首都经济贸易大学
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  • Conference Date

    Apr 25

    2026

    to

    Apr 29

    2026

  • Apr 07 2026

    Draft paper submission deadline

  • Jun 17 2026

    Registration deadline

Sponsored By
未来大气科学论坛理事会
Organized By
河海大学海洋学院
南京大学南京赫尔辛基大气与地球系统科学学院
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