学习经历：
2016.09–2020.06 浙江师范大学 基础数学专业 理学博士学位
2013.09–2015.06 巴基斯坦 Islamia College Peshawar 数学专业 数学硕士学位
2008.09–2012.06 巴基斯坦 Islamia College Peshawar 数学专业 理学学士学位
工作经历：
2014.10–2016.08 巴基斯坦 CECOS University of IT and Emerging Sciences 基础科学系 讲师
2020.08–2022.07 浙江师范大学 数学与计算机科学学院 博士后
2022.08–2024.06 南京航空航天大学数学学院 博士后
2024.07–至今 台州学院 人工智能学院 讲师
主要研究领域：调和分析、偏微分方程
主要讲授课程：高等数学，线性代数，概率论与数理统计，
微分方程，数值分析
科研项目：
教学业绩：
代表性论文：
1. Abidin, M. Z. Energy-dissipative adaptive-step L1 discretisation for the Caputo time-fractional incompressible magnetohydrodynamic system. Scientific Reports, 16, Article No. 13093, 2026.
2. Abidin, M. Z.; Khan, A. Stability and Well-Posedness of Fractional Navier–Stokes with Directional Fractional Diffusion. Fractal and Fractional, 9(11), Article No. 708, 2025.
3. Abidin, M. Z.; Khan, A. Uniform Analyticity and Time Decay of Solutions to the 3D Fractional Rotating Magnetohydrodynamics System in Critical Sobolev Spaces. Fractal and Fractional, 9(6), Article No. 360, 2025.
4. Abidin, M. Z.; Ullah, N.; Hussain, A.; Saadaoui, S.; Mohamed, M. M. I.; Deifalla, A. Case study of entropy optimization with the flow of Non-Newtonian nanofluid past converging conduit with slip mechanism: An application of geothermal engineering. Case Studies in Thermal Engineering, 52, Article No. 103764, 2023.
5. Abidin, M. Z.; Chen, J. C. Global Well-posedness of Generalized Magnetohydrodynamics Equations in Variable Exponent Fourier-Besov-Morrey Spaces. Acta Mathematica Sinica, English Series, 38(12), 2187–2198, 2022.
6. Abidin, M. Z.; Marwan, M.; Kalsoom, H.; Omer, O. A. On the Global Well-Posedness of Rotating Magnetohydrodynamics Equations with Fractional Dissipation. Fractal and Fractional, 6(6), Article No. 340, 2022.
7. Abidin, M. Z.; Chen, J. Global Well-posedness of the Generalized Rotating Magnetohydrodynamics Equations in Variable Exponent Fourier-Besov Spaces. Journal of Applied Analysis and Computation, 11(3), 1177–1190, 2021.
8. Abidin, M. Z.; Chen, J. Global Well-posedness for Fractional Navier-Stokes Equations in Variable Exponent Fourier-Besov-Morrey Spaces. Acta Mathematica Scientia, 41(1), 164–176, 2021.
