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首页> 外文期刊>ZAMP: Zeitschrift fur Angewandte Mathematik und Physik: = Journal of Applied Mathematics and Physics: = Journal de Mathematiques et de Physique Appliquees >Asymptotic behavior and dynamic stability of phase mixtures for the equations of Navier–Stokes with nonmonotonic pressure
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Asymptotic behavior and dynamic stability of phase mixtures for the equations of Navier–Stokes with nonmonotonic pressure

机译:非单调Navier-Stokes方程相混合的渐近行为和动态稳定性

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摘要

We investigate the asymptotic behavior of the solutions of the compressible Navier- Stokes equations with nonmonotonic pressure when the initial data is large and discontinuous. We provide sufficient conditions on the pressure function for different boundary-value problems that guarantee strong convergence of the volume variable as time approaches infinity and show that,typically, fairly arbitrary discontinuous static phase mixtures can be realized as time-asymptotic limits from smooth initial data. It is required in the analysis that we improve known existence theories, which typically have small data or time-dependent bounds.
机译:当初始数据较大且不连续时,我们研究了具有非单调压力的可压缩Navier-Stokes方程解的渐近行为。我们为不同的边值问题提供了压力函数的充分条件,以保证随着时间接近无穷大而使体积变量有很强的收敛性,并表明,从光滑的初始数据来看,通常可以将相当任意的不连续静态相混合物实现为时间渐近极限。 。在分析中,我们需要改进已知的存在理论,这些理论通常具有较小的数据或与时间有关的界限。

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