Assistant Professor | University of Swabi | Pakistan
Dr. Muhammad Ahsan is a distinguished scholar in Mathematics, recognized for his influential contributions to applied Mathematics, computational Mathematics, and numerical methods. His research spans high-order wavelet collocation techniques, multi-resolution algorithms, and advanced modeling approaches that address complex challenges in science and engineering through the rigorous application of Mathematics. As an active researcher in the global Mathematics community, he has authored more than thirty peer-reviewed publications in leading international journals, demonstrating consistent excellence in theoretical and computational Mathematics. Dr. Muhammad Ahsan has built a strong reputation for advancing innovative methodologies in Mathematics, particularly in the areas of differential equations, inverse problems, nonlinear systems, and wavelet-based numerical frameworks. His collaborative work with researchers from multiple countries reflects his commitment to expanding the frontiers of Mathematics through interdisciplinary engagement. His impactful publications, extensive citation record, and sustained research productivity underscore the importance of his contributions to applied Mathematics and strengthen the global relevance of his work. In addition to his research achievements, he has played a pivotal role in academic leadership, contributing to institutional development, departmental responsibilities, and scholarly review activities for numerous international journals in Mathematics. His mentorship of graduate and undergraduate students further reflects his dedication to nurturing the next generation of professionals in Mathematics. Through his continuous pursuit of high-quality research, dedication to international collaboration, and commitment to advancing Mathematics, Dr. Muhammad Ahsan exemplifies scholarly excellence and global academic impact. His work remains a valuable asset to the broader scientific community, reinforcing the essential role of Mathematics in addressing modern scientific and technological challenges. Scopus profile of 591 Citations, 37 Documents, 16 h-index.
Profiles: Scopus | Google Scholar
Featured Publications
1. High-order wavelet-based numerical algorithms for nonlinear singular Lane–Emden–Fowler equations: Applications to physical models in astrophysics. (2026). Astronomy and Computing.
2. A high-order Haar wavelet approach to solve differential equations of fifth-order with simple, two-point and two-point integral conditions. (2026). Applied Numerical Mathematics.
3. Enhanced resolution in solving first-order nonlinear differential equations with integral condition: A high-order wavelet approach. (2025). European Physical Journal Special Topics.