Fatemeh Barati | Pure Mathematics | Women Researcher Award

Published on by Math Scientist

Dr. Fatemeh Barati | Pure Mathematics | Women Researcher Award

Post graduated student | Qom university | Iran

Dr. Fatemeh Barati is a mathematician specializing in Finsler geometry, differential geometry, and Lie algebroid structures. She earned her Ph.D. in Mathematics from Qom University, Iran, where her doctoral research titled “On Landsberg Curvature in Finsler Geometry” focused on geometric structures and curvature properties within Finsler spaces. Her work explores advanced topics in curvature theory, Finsler metrics, and geometric structures on manifolds, contributing to the development of modern differential geometry.

Dr. Barati’s earlier research in Lie algebroids and topological fiber bundle structures reflects her deep engagement with the algebraic and geometric foundations of mathematics. She has presented her research at multiple national conferences, including the Geometric and Topology Seminar (GTS7) and The Seminar on Geometry and Topology (Tabriz, Iran).

Her publications—featured in journals such as Differential Geometry and its Applications and Computational Methods for Differential Equations—address topics like L-reducible Finsler metrics, Kropina metrics, and Ricci-quadratic Randers metrics, advancing both theoretical understanding and mathematical classification in geometry.

Profile: Google Scholar 

Featured Publications

  1. Tayebi, A., & Barati, F. (2024). On weakly stretch Kropina metrics. Differential Geometry and its Applications, 93, 102118.
    Citations: —

  2. Najafi, B., Tayebi, A., & Barati, F. (2025). Classification of three-dimensional left-invariant Ricci-quadratic Randers metrics and its applications. Computational Methods for Differential Equations.
    Citations: —

  3. Tayebi, A., & Barati, F. (2023). On L-reducible spherically symmetric Finsler metrics. Differential Geometry and its Applications, 90, 102028.
    Citations: 5

  4. Barati, F. (2023). On class of square Finsler metrics. Journal of Finsler Geometry and its Applications, 4(2), 74–91.
    Citations: —

  5. Barati, F., & Farhangdoost, M. R. (2014). Nilpotent and solvable Lie algebroids. International Journal of Multidisciplinary and Scientific Emerging Research, 3(2).
    Citations: 1