About
Dr. Firdous A. Shah obtained his bachelor’s and master’s degrees from the Department of Mathematics at the University of Kashmir, and a Ph.D in Mathematics at the Central University, Jamia Millia Islamia, New Delhi, India. Currently, he is an Associate Professor of Mathematics at the University of Kashmir, India. Prior to his position at the University of Kashmir, he was an Assistant Professor at BGSB University, Jammu as an Assistant Professor. He has authored/co-authored over 100 published scientific research papers. He has co-authored two books on Wavelet Transforms and Their Applications, Birkhauser, Springer in 2015 and 2017, respectively. He is also serving as an editorial board member of several mathematics and engineering journals, and reviewer of several international journals. His current citation counts 1104 (Google Scholar) with h-index of 14. He has undertaken several research projects and already 05 students completed their Ph.D research work under his guidance. His current research interests include the development of new time-frequency transforms, multi-scale wavelet analysis, applied harmonic analysis, Clifford Fourier transforms and the applications of wavelets to differential and integral equations, and mathematical biology.
Employment
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University of Kashmir Associate Professor2009 - Present
Education
Education history is unavailable.
Projects & Funding
Projects & funding information is unavailable.
Publications (180)
- Clifford‐Valued Bendlet Transforms: Theory and Localization Operators Save
- Novel wavelet transforms associated with the offset linear canonical transform Save
- Generalized translation and convolution operators in the realm of linear canonical deformed Hankel transform with applications Save
- Octonion Quadratic-Phase Fourier Transform: Theory and Uncertainty Principles Save
- Localization operators in the realm of deformed wavelet transform Save
- Localization Operators in the Realm of k‐Hankel Wigner Distribution Save
- Construction of semi-orthogonal wavelet frames on locally compact abelian groups Save
- Quantum detection problem for fusion frames Save
- A numerical scheme based on Gegenbauer wavelets for solving a class of relaxation–oscillation equations of fractional order Save
- Sampling and multiplicative filtering associated with the quadratic-phase Fourier transform Save