带有非齐次温度边界的一维可压缩粘性微极流体模型的局部正则性

孙林林, 梁铁旺, 张建朋

doi:10.13371/j.cnki.chin.q.j.m.2014.01.016

数学季刊 >

2014 , Vol. 29 >Issue 1: 129 - 141

DOI: https://doi.org/10.13371/j.cnki.chin.q.j.m.2014.01.016

带有非齐次温度边界的一维可压缩粘性微极流体模型的局部正则性

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1. College of Science, Donghua University 2. Department of Information and Arts Design, Henan Forestry Vocational College

SUN Lin-lin(1989- ), male, native of Zhoukou, Henan, a master candidate of Donghua University, engages in applied partial differential equations.

收稿日期: 2013-06-28

网络出版日期: 2023-02-14

基金资助

Supported by the NNSF of China(11271066)； Supported by the grant of Shanghai Education Commission(13ZZ048)

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Local Regularity for a ID Compressible Viscous Micropolar Fluid Model with Non-homogeneous Temperature Boundary

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1. College of Science, Donghua University 2. Department of Information and Arts Design, Henan Forestry Vocational College

SUN Lin-lin(1989- ), male, native of Zhoukou, Henan, a master candidate of Donghua University, engages in applied partial differential equations.

Received date: 2013-06-28

Online published: 2023-02-14

Supported by

Supported by the NNSF of China(11271066)； Supported by the grant of Shanghai Education Commission(13ZZ048)

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摘要

In this paper, we discuss the local existence of Hⁱ(i=2,4) solutions for a 1D compressible viscous micropolar fluid model with non-homogeneous temperature boundary. The proof is based on the local existence of solutions in [1].

关键词： compressible Navier-Stokes equations; micropolar fluid; the initial boundary value problem; non-homogeneous temperature boundary

本文引用格式

孙林林, 梁铁旺, 张建朋 . 带有非齐次温度边界的一维可压缩粘性微极流体模型的局部正则性[J]. 数学季刊, 2014 , 29(1) : 129 -141 . DOI: 10.13371/j.cnki.chin.q.j.m.2014.01.016

Abstract

In this paper, we discuss the local existence of Hi(i=2,4) solutions for a 1D compressible viscous micropolar fluid model with non-homogeneous temperature boundary. The proof is based on the local existence of solutions in [1].

Key words： compressible Navier-Stokes equations; micropolar fluid; the initial boundary value problem; non-homogeneous temperature boundary

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