Global well-posedness and inviscid limits of the generalized Oldroyd type models

被引：0
|
作者：
Zhai, Xiaoping [1 ]
Dan, Yuanyuan [2 ,3 ]
Li, Yongsheng [3 ]
机构：
[1] School of Mathematics and Statistics, Shenzhen University, Shenzhen, Guangdong,518060, China
[2] Institute of Artificial Intelligence and Deep Learning, School of Statistics and Mathematics, Guangdong University of Finance and Economics, Guangzhou, Guangdong,510320, China
[3] School of Mathematics, South China University of Technology, Guangzhou, Guangdong,510640, China
来源：
Nonlinear Analysis: Real World Applications | 2022年 / 63卷
关键词：
Stress tensor;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
引用
收藏
相关论文
共 50 条
  • [41] The well-posedness for generalized fuzzy games
    Nengfa Wang
    Zhe Yang
    Journal of Systems Science and Complexity, 2017, 30 : 921 - 931
  • [42] Global Well-Posedness for the Generalized Large-Scale Semigeostrophic Equations
    Calik, Mahmut
    Oliver, Marcel
    Vasylkevych, Sergiy
    ARCHIVE FOR RATIONAL MECHANICS AND ANALYSIS, 2013, 207 (03) : 969 - 990
  • [43] Global well-posedness for the nonlinear generalized parabolic Anderson model equation
    Zhang, Qi
    STOCHASTICS AND DYNAMICS, 2023, 23 (05)
  • [44] On the global well-posedness of a generalized 2D Boussinesq equations
    Junxiong Jia
    Jigen Peng
    Kexue Li
    Nonlinear Differential Equations and Applications NoDEA, 2015, 22 : 911 - 945
  • [45] GLOBAL WELL-POSEDNESS OF THE 3D GENERALIZED BOUSSINESQ EQUATIONS
    Xu, Bo
    Zhou, Jiang
    DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B, 2024, 29 (12): : 4821 - 4829
  • [46] Well-posedness and global existence for a generalized Degasperis-Procesi equation
    Li, Jinlu
    Yin, Zhaoyang
    NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS, 2016, 28 : 72 - 90
  • [47] Well-Posedness and Singularity Formation for Inviscid Keller–Segel–Fluid System of Consumption Type
    In-Jee Jeong
    Kyungkeun Kang
    Communications in Mathematical Physics, 2022, 390 : 1175 - 1217
  • [48] ON LOCAL WELL-POSEDNESS OF LOGARITHMIC INVISCID REGULARIZATIONS OF GENERALIZED SQG EQUATIONS IN BORDERLINE SOBOLEV SPACES
    Jolly, Michael S.
    Kumar, Anuj
    Martinez, Vincent R.
    COMMUNICATIONS ON PURE AND APPLIED ANALYSIS, 2022, 21 (01) : 101 - 120
  • [49] Global well-posedness for the 3-D generalized MHD equations
    Wang, Zhaoyang
    Liu, Hui
    APPLIED MATHEMATICS LETTERS, 2023, 140
  • [50] Global Well-Posedness for the Generalized Large-Scale Semigeostrophic Equations
    Mahmut Çalik
    Marcel Oliver
    Sergiy Vasylkevych
    Archive for Rational Mechanics and Analysis, 2013, 207 : 969 - 990
12345