
Ph.D. - Engineering Mechanics
Va. Tech. Blacksburg
Va.
MS. - Mechanical Engineering
Catholic Univ. Of A. District of Columbia Wash. D.C.
BS. Mechanical Engineering
Uni. Of the District of Columbia
Wash
D.C.
Research Interests
Feedback Control of dynamic systems, Computational Inverse Problems
Current Research
Within dynamics and Control, Dr. Tadi is working on feedback control of Bilinear systems. Within modeling and computational mechanics, he is working on computational methods for numerical modeling of Tokamaks and Stellarators. This field is rich with various challenging inverse and forward problems.
Selected Publications
Publications within the last 4-years 1: M. Tadi, 'A direct method for a Cauchy problem with application to a Tokamak', Theoretical and Applied Mechanics Letter, Vol 9(4), 254-259 (2019).
2: M. Tadi, M. Radenkovic, 'Non-Iterative solution methods for Cauchy problems for Laplace and Helmholz equation in annulus domain', Mathematics, Vol. 9, 268, (2021).
3: M. Tadi, M. Radenkovic, 'New computational methods for inverse wave scattering with a new filtering technique', Optimization and Engineering, doi.org//10.1007/s11081-021-09638-8 (24-pages) (2021).
4: M. Tadi, M. Radenkovic, 'A new method for the evaluation of vacuum boundary in circular and D-shaped Tokamak', Vacuum, Vol. 201, 111077 (2022).
5: M. Tadi, M. Radenkovic, 'A unified solution method for linear elliptic Cauchy problems', Computational and Applied Mathematics, Vol. 42, 113 (2023)
6: M. Tadi, 'A numerical method for inverse Helmholtz problem based on approximate inverse of a matrix', Computers & Mathematics with Application, Vol. 150, 125-131 (2023).
7: M. Tadi, M. Radenkovic, 'Practical Stabilizability of a class homogenous Bilinear systems', Int. Journal of Dynamics and Control, doi.org/10.1007/s40435-024-01442-3 (10 pages) (2024).
8: M. Tadi, 'A note on a boundary element formulation without singular integrals', (Submitted).