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GLOBAL EXISTENCE OF WEAK SOLUTIONS TO THE THREE-DIMENSIONAL FULL COMPRESSIBLE QUANTUM EQUATIONS

机译:三维完全可压缩量子方程组弱解的整体存在

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摘要

We consider the quantum Navier-Stokes equations for the viscous, compressible, heat conducting fluids on the three-dimensional torus T~3. The model is based on a system which is derived by Jungel, Matthes and Milisic (15)We made some adjustment about the relation of the viscosities of quantum terms.The viscosities and the heat conductivity coefficient are allowed to depend on the density, and may vanish on the vacuum. By several levels of approximation we prove the global-in-time existence of weak solutions for the large initial data.
机译:我们考虑了三维环面T〜3上粘性,可压缩,导热流体的量子Navier-Stokes方程。该模型基于Jungel,Matthes和Milisic(15)推导的系统,我们对量子项的粘度关系进行了一些调整,其中粘度和导热系数取决于密度,并且可以在真空中消失。通过几个近似级别,我们证明了大初始数据的弱解在时间上的整体存在性。

著录项

  • 来源
    《应用数学年刊:英文版》 |2018年第1期|P.1-31|共31页
  • 作者

    Boling Guo; Binqiang Xie;

  • 作者单位

    Institute of Applied Physics and Computational Math.;

    The Graduate School of China Academy of Engineering Physics;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 CHI
  • 中图分类 量子论;
  • 关键词

  • 入库时间 2022-08-19 04:14:18
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