贾俊青

个人信息Personal Information

副研究员硕士生导师

性别：女

毕业院校：山东大学

学历：博士研究生毕业

学位：博士

所在单位：数学学院

入职时间：2025-05

学科：应用数学

联系方式：

电子邮箱：

扫描关注

同专业硕导

论文成果

当前位置：中文主页 >> 科学研究 >> 论文成果

[1] 蒋晓芸 and 贾俊青. Optimal error bounds on an exponential wave integrator Fourier spectralmethod for fractional nonlinear Schr？dinger equations with low regularity potential and nonlinearity. Journal of Scientific Computing, 106, 2025.
[2] 蒋晓芸 and 刘艺. Numerical simulation and parameter estimation of the space-fractional magnetohydrodynamic flow and heat transfer coupled model. Fractal and Fractional, 2024.
[3] 蒋晓芸 and 张平蕊. Improved uniform error estimates for the two-dimensional nonlinear space fractional Dirac equation with small potentials over long-time dynamics. Applied Mathematics and Computation, 2024.
[4] 蒋晓芸 and 张平蕊. Energy-preserving exponential wave integrator method and the long-time dynamics for the two-dimensional space fractional coupled Klein-Gordon-Dirac equation. MATHEMATICS AND COMPUTERS IN SIMULATION, 2025.
[5] 蒋晓芸 and 张平蕊. Time-splitting Fourier spectral method for two-dimensional space fractional Schrodinger-Poisson-Xα model. Applied Mathematics Letters, 2025.
[6] 蒋晓芸 , 刘艺 and 曾凡海. Numerical simulation and fast method for the 0D-1D multi-scale coupled model and its application in ischemic brain tissue blood flow problems. INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN BIOMEDICAL ENGINEERING, 2024.
[7] 蒋晓芸 and 张慧. An optimal error estimate for the two-dimensional nonlinear time fractional advection-diffusion equation with smooth and non-smooth solutions. Computers & Mathematics with Applications, 2020.
[8] 蒋晓芸 , 贾俊青 , 续焕英 and 张慧. An efficient second order stabilized scheme for the two dimensional time fractional Allen-Cahn equation. Applied Numerical Mathematics, 2021.
[9] 蒋晓芸 and 贾俊青. Improved uniform error bounds of exponential wave integrator method for long-time dynamics of the space fractional Klein-Gordon equation with weak nonlinearity. Journal of Scientific Computing, 2023.
[10] 张慧 , 贾俊青 , 杨秀 and 蒋晓芸. A Fourier spectral method for the nonlinear coupled space fractional Klein-Gordon-Schrodinger equations. ZAMM-ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 2020.
[11] 蒋晓芸 , 贾俊青 and 迟晓庆. Improved uniform error bounds for long-time dynamics of the high-dimensional nonlinear space fractional sine-Gordon equation with weak nonlinearity. COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2024.
[12] 蒋晓芸 , 贾俊青 and 续焕英. Fast evaluation for the two-dimensional nonlinear coupled time-space fractional Klein-Gordon-Zakharov equations. Applied Mathematics Letters, 2021.
[13] 迟晓庆 , 贾俊青 and 蒋晓芸. Improved uniform error bounds of Lawson-type exponential integrator method for long-time dynamics of the high-dimensional space fractional sine-Gordon equation. Numerical Algorithms, 2024.
[14] 张慧 , 贾俊青 and 蒋晓芸. An L1 Legendre-Galerkin spectral method with fast algorithm for the two-dimensional nonlinear coupled time fractional Schr？dinger equation and its parameter estimation. COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2021.

共 14 条 1/1

首页上一页下一页尾页