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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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[21]
On the Cahn-Hilliard-Brinkman equations in R^4: global well-posedness,Annals of Applied Mathematics,2021,
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[22]
Cauchy problem of a system of parabolic conservation laws arising from the singular Keller-Segel mod,Indiana University Mathematics Journal,2021,
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[23]
Global stabilization and boundary control of generalized Fisher/KPP equation and application to diff,Journal of Differential Equations,2021,
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[24]
Initial and boundary value problem for a system of balance laws from chemotaxis: global dynamics and,Annals of Applied Mathematics,2021,
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[25]
On the degenerate Boussinesq equations on surfaces,Journal of Geometric Mechanics,2020,
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[26]
Qualitative analysis of an integrated chemotaxis-fluid model: global existence and extensibility cri,Communications in Mathematical Sciences,2020,
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[27]
Stability near hydrostatic equilibrium to the 2D Boussinesq equations without thermal diffusion,Archive for Rational Mechanics and Analysis,2020,
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[28]
Large time dynamics of 2D semi-dissipative Boussinesq systems,Nonlinearity,2020,
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[29]
Explicit decay rates for a generalized Boussinesq-Burgers system,Applied Mathematics Letters,2020,
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[30]
Optimal decay rates for a chemotaxis model with logistic growth, logarithmic sensitivity and density,Journal of Differential Equations,2020,
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[31]
Initial boundary value problems for a system of parabolic conservation laws arising from chemotaxis ,Discrete and Continuous Dynamical Systems,2019,
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[32]
Non blowup of a generalized Boussinesq-Burgers system with nonlinear dispersion relation and large d,Physica D: Nonlinear Phenomena,2019,
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[33]
On the Keller-Segel-Fisher/KPP system,Discrete and Continuous Dynamical Systems,2019,
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[34]
On a class of nonlocal SIR models,Journal of Mathematical Biology,2019,
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[35]
Long-time behavior of two-dimensional Boussinesq equations without buoyancy diffusion,Physica D: Nonlinear Phenomena,2018,
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[36]
Boundary layers and stabilization of the singular Keller-Segel model,Kinetic and Related Models,2018,
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[37]
Asymptotic and viscous stability of large-amplitude solutions of a hyperbolic system arising from bi,Indiana University Mathematics Journal,2018,
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[38]
Global Cauchy problem of a system of parabolic conservation laws arising from a Keller-Segel type ch,SIAM Journal on Mathematical Analysis,2018,
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[39]
Improved extensibility criteria and long-time behavior of a coupled chemotaxis-fluid model,Discrete and Continuous Dynamical Systems - Series B,2018,
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[40]
On the Boussinesq-Burgers equations driven by dynamic boundary conditions,Journal of Differential Equations,2018,
