PHD at Imam Khomeini International University, Iran
Mir Sajjad Hashemi is an accomplished Associate Professor of Applied Mathematics with an H-index of 28. He earned his Ph.D. from Imam Khomeini International University, specializing in analytical and numerical solutions of differential equations. With extensive international experience, he has held visiting professorships in Italy and Turkey. Currently a member of the American Mathematical Society, Hashemi is based at the University of Bonab, Iran. Alongside his academic roles, he serves as an editorial member for prominent journals and has been recognized with several awards, including the prestigious “325 YEARS OF FRACTIONAL CALCULUS AWARD.” His contributions extend to executive positions within the university, reflecting his commitment to education and research.
Professional Profiles:
Education
Ph.D. (2010–2013): Imam Khomeini International University, Qazvin, Applied Mathematics. M.Sc. (2003–2005): University of Tabriz, Tabriz, Applied Mathematics. B.Sc. (1999–2003): Azarbaijan University of Tarbiat Moallem, Tabriz, Pure Mathematics.
Professional Experiences
2011–2012: Visiting Professor at University of Perugia, Perugia, Italy. 2015: Visiting Professor at Cankaya University, Ankara, Turkey. 2016: Visiting Professor at Firat University, Elazig, Turkey. 2017 – Present: Member of American Mathematical Society, University of Bonab, Iran.
Executive Activities
2013-2017: Vice-Chancellor of Student Affairs, University of Bonab. 2018-2021: Vice Chancellor of Education, Post-Graduate Studies, Research and Technology, University of Bonab.
Honors
Recipient of multiple Distinguished Researcher of the Year awards at University of Bonab. “325 YEARS OF FRACTIONAL CALCULUS AWARD” from the First Online Conference on Modern Fractional Calculus and Its Applications, Biruni University, Istanbul, Turkey, December 4-6, 2020. Named among World’s Top 2% Scientists by Stanford University.
Research Focus:
Mir Sajjad Hashemi’s research primarily focuses on the convergence and applications of numerical methods in solving fractional integro-differential equations and other nonlinear partial differential equations. He has made significant contributions to the development and analysis of methods such as the homotopy analysis method and the Lie-group shooting method. His work encompasses a broad range of topics, including Lie symmetry analysis, exact solutions of fractional differential equations, numerical approximation techniques, and the study of solitary wave solutions in various physical systems. Hashemi’s research provides valuable insights into the behavior of complex nonlinear systems and their mathematical representations, contributing to advancements in applied mathematics and computational physics.
Publications
- Classical and non-classical Lie symmetry analysis, conservation laws and exact solutions of the time-fractional Chen–Lee–Liu equation, cited by: 5, Publication date: 2023.
- New mathematical modellings of the Human Liver and Hearing Loss systems with fractional derivatives, cited by: 5, Publication date: 2023.
- Lie symmetries, exact solutions, and conservation laws of the nonlinear time-fractional Benjamin-Ono equation, cited by: 5, Publication date: 2022.
- Periodic Hunter–Saxton equation parametrized by the speed of the Galilean frame: Its new solutions, Nucci’s reduction, first integrals and Lie symmetry reduction, cited by: 5, Publication date: 2023.
- Non‐classical Lie symmetries for nonlinear time‐fractional Heisenberg equations, cited by: 5, Publication date: 2022.
- Three different integration schemes for finding soliton solutions in the (1+1)-dimensional Van der Waals gas system, cited by: 4, Publication date: 2023.
- On solution of Schrödinger–Hirota equation with Kerr law via Lie symmetry reduction, cited by: 4, Publication date: 2023.
- The (3+ 1)-dimensional Wazwaz–KdV equations: the conservation laws and exact solutions, cited by: 4, Publication date: 2023.
- Novel exact solutions to a coupled Schrödinger–KdV equations in the interactions of capillary–gravity waves, cited by: 4, Publication date: 2023.
- Analytical treatment on the nonlinear Schrödinger equation with the parabolic law, cited by: 7, Publication date: 2023.
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