%0 Journal Article
%T 带有Power-Law型粘性项的可压缩非牛顿流的光滑解<br>Classical Solutions to the Compressible Non-Newtonian Fluids with Power-Law Viscous
%A 黄晓娟
%J Pure Mathematics
%P 243-253
%@ 2160-7605
%D 2019
%I Hans Publishing
%R 10.12677/PM.2019.93031
%X <div style=\"text-align:justify;\">
	本文研究一维有界区间上的可压非牛顿流体模型。在初始密度有正下界的情况下，通过构造逼近解，应用能量估计，得到了带有Power-Law结构粘性项的非牛顿流模型初边值问题光滑解的局部存在性。<br />
In this paper, a one-dimensional compressible non-Newtonian fluid model on a bounded interval is studied. If the initial density has a positive lower bound, the local existence of the classical solutions for the initial boundary value problem of a non-Newtonian fluid model with Power-Law viscous is proved by constructing approximate solutions and applying energy estimation.
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%K 可压缩非牛顿流，Power-Law 型粘性项，光滑解<br>Compressible Non-Newtonian Fluids
%K Power-Law Viscous
%K Classical Solution
%U http://www.hanspub.org/journal/PaperInformation.aspx?PaperID=30066