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赵昆
-
教授
博士生导师
- 教师英文名称：Zhao Kun
- 教师拼音名称：ZK
- 所在单位：数学科学学院
- 职务：Professor
- 性别：男
- 学位：哲学博士学位
- 在职信息：在职
- 毕业院校：Georgia Institute of Technology
- 学科：数学
- 学科：数学
访问量：
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[41]
Global in time analysis and sensitivity analysis for the reduced NS-\alpha model of incompressible f,Journal of Mathematical Fluid Mechanics,2017,
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[42]
Analyticity and dynamics of a Navier-Stokes-Keller-Segel system on bounded domains,Dynamics of Partial Differential Equations,2017,
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[43]
Boundary layers on a hyperbolic system arising from chemotaxis,Journal of Differential Equations,2016,
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[44]
Analysis of non-isentropic compressible Euler equations with relaxation,Journal of Differential Equations,2015,
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[45]
Initial boundary value problems for a system of hyperbolic balance laws arising from chemotaxis,Journal of Differential Equations,2015,
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[46]
Quantitative decay of a hybrid type chemotaxis model with large data,Nonlinearity,2015,
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[47]
A note on a 3D haptotaxis model of cancer invasion,Applied Mathematics Research Express,2014,
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[48]
Global Cauchy problem of 2D generalized MHD equations,Journal of Mathematical Analysis and Applications,2014,
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[49]
Global dynamics of a coupled chemotaxis-fluid model on bounded domains,Journal of Mathematical Fluid Mechanics,2014,
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[50]
Global dynamics and diffusion limit of a parabolic system arising from repulsive chemotaxis,Communications on Pure and Applied Analysis,2013,
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[51]
Finite-time quenching of competing species with constrained border evaporation,Discrete and Continuous Dynamical Systems - Series B,2013,
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[52]
Analysis of a mixture model of tumor growth,European Journal of Applied Mathematics,2013,
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[53]
Large time behavior of density-dependent incompressible Navier-Stokes equations on bounded domains,Journal of Mathematical Fluid Mechanics,2012,
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[54]
Global dynamics of a chemotaxis model on bounded domains with large data,SIAM Journal on Applied Mathematics,2012,
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[55]
Blow up criteria for a hyperbolic-parabolic system arising from chemotaxis,Journal of Mathematical Analysis and Applications,2012,
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[56]
Long-time dynamics of a coupled Cahn-Hilliard-Boussinesq system,Communications in Mathematical Sciences,2012,
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[57]
On a quasilinear hyperbolic system in blood flow modeling,Discrete and Continuous Dynamical Systems - Series B,2011,
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[58]
Global regularity for a coupled Cahn-Hilliard-Boussinesq system on bounded domains,Quarterly of Applied Mathematics,2011,
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[59]
On a hyperbolic-parabolic system modeling repulsive chemotaxis,Mathematical Models and Methods in Applied Sciences,2011,
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[60]
Global existence and long-time behavior of entropy weak solutions to a quasilinear hyperbolic blood ,Networks and Heterogeneous Media,2011,
