Sheheryar Shah | Mathematics | Best Researcher Award
Dr Sheheryar Shah, Xi’an Jiaotong University, China
Dr. Sheheryar Shah, PhD in Applied Mathematics, specializes in numerical methods and fluid dynamics. Currently a lecturer at Mardan Model School, he previously served as a visiting lecturer at Shaheed Benazir Bhutto University. His research focuses on optimal error estimates and computational methods for various fluid flow equations, published in reputable journals like Waves in Random and Complex Media and Journal of Scientific Computing. Driven by a passion for mathematical modeling, he continues to explore new frontiers in applied mathematics. ๐๐
Publication profile
Education
With a Ph.D. in Applied Mathematics from Xi’an Jiaotong University, Xi’an, China (September 2017 – December 2023), and a Master’s degree from Abdul Wali Khan University, Mardan, Pakistan (2014-2016), this individual has a solid foundation in mathematical sciences ๐๐ข. Their advanced studies in applied mathematics demonstrate a deep commitment to the field, showcasing expertise and dedication to solving complex mathematical problems ๐งฎ๐.
Experience
User worked as a visiting lecturer at Shaheed Benazir Bhutto University Sheringal (Pakistan) from March 15, 2021, to September 10, 2021. Subsequently, they served as a lecturer at Mardan Model School and College (Pakistan) from September 13, 2021, to August 31, 2022. ๐
Achivements
In the final year of my M.Sc., I secured 3rd position, showcasing my dedication to academic excellence. My M.Phil studies were marked by distinction, achieving a notable GPA of 3.56 out of 4. Additionally, I was honored to receive the prestigious Chinese Government Scholarship, which further fueled my passion for learning and cultural exchange. ๐๐
Research focus
Publication top notes
Discontinuous Galerkin Methods for Hemivariational Inequalities in Contact Mechanics
Entropy formation analysis for magnetized ucm fluid over an exponentially stretching surface with pst and pshf wall conditions
A priori error estimates of discontinuous Galerkin methods for a quasi-variational inequality