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Multiple Scales and Singular Limits for Compressible Rotating Fluids with General Initial Data

机译:具有一般初始数据的可压缩旋转流体的多尺度和奇异极限

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We study the singular limit of a rotating compressible fluid described by a scaled barotropic Navier-Stokes system, where the Rossby number = ε, the Mach number = ε~m, the Reynolds number = ε~(?x), and the Froude number = ε~n are proportional to a small parameter ε → 0. The inviscid planar Euler system is identified as the limit problem. The proof is based on the application of the method of relative entropies and careful analysis of oscillatory integrals describing the propagation of Rossbyacoustic waves.
机译:我们研究了按比例缩放的正压Navier-Stokes系统描述的旋转可压缩流体的奇异极限,其中Rossby数=ε,Mach数=ε〜m,雷诺数=ε〜(?x)和Froude数=ε〜n与小参数ε→0成比例。无粘性平面Euler系统被识别为极限问题。证明是基于相对熵方法的应用以及对描述Rossby声波传播的振荡积分的仔细分析。

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