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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

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    论文成果

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    • [1] Dynamic boundary flux-driven shallow waters: insights from a dissipative-dispersive system,Journal of Differential Equations,
    • [2] Critical mass and competing effect in chemotaxis: insights from an attraction-repulsion model with r,IMA Journal of Applied Mathematics,
    • [3] Existence and stability of boundary spike layer solutions of an attractive chemotaxis model with sin,Physica D: Nonlinear Phenomena,2025,
    • [4] On a chemotaxis model with singular sensitivity: convergence rate towards spiky steady state,Discrete and Continuous Dynamical Systems,2025,
    • [5] Dynamical behavior of a logarithmically sensitive chemotaxis model under time-dependent boundary con,European Journal of Applied Mathematics,2025,
    • [6] Stationary solutions with vacuum for a hyperbolic-parabolic chemotaxis model in dimension two,Nonlinear Analysis – Real World Applications,[J].2025,88:104489
    • [7] Iterative projection method for unsteady Navier-Stokes equations with high Reynolds numbers,Advances in Computational Mathematics,2025,
    • [8] Global stability of a system of viscous balance laws arising from chemotaxis with dynamic boundary f,Journal of Differential Equations,2025,
    • [9] On 2D incompressible and density-dependent Navier-Stokes equations: global stabilization under dynam,Computational and Applied Mathematics,2024,
    • [10] Global stability under dynamic boundary conditions of a nonlinear PDE model arising from reinforced ,Communications in Nonlinear Science and Numerical Simulation,2023,
    • [11] Wave propagation and stabilization in the Boussinesq-Burgers system,Physica D: Nonlinear Phenomena,2023,
    • [12] On a hyperbolic-parabolic chemotaxis system,Mathematical Biosciences and Engineering,2023,
    • [13] Stability of aerostatic equilibria in porous medium flows,Journal of Differential Equations,2023,
    • [14] On 2D incompressible Boussinesq systems: global stabilization under dynamic boundary data,Journal of Differential Equations,2023,
    • [15] Tumor grows towards lower extracellular matrix conductivity regions under Darcy's law and steady mor,Journal of Mathematical Biology,2022,
    • [16] Asymptotic behavior of solutions to a chemotaxis-logistic model with transitional end-states,Journal of Differential Equations,2022,
    • [17] Controlled dynamics of a chemotaxis model with logarithmic sensitivity by physical boundary conditio,Electronic Research Archive,2022,
    • [18] Asymptotic dynamics of a system of conservation laws from chemotaxis,Discrete and Continuous Dynamical Systems,2021,
    • [19] On 3D Hall-MHD equations with fractional Laplacians: global well-posedness,Journal of Mathematical Fluid Mechanics,2021,
    • [20] Large time behavior and diffusion limit for a system of balance laws from chemotaxis in multi-dimens,Communications in Mathematical Sciences,2021,
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