Waseem Z. Lone
IIT Patna, Lovely Professional University, University of Kashmir, Government College Baramulla
About
Dr. Waseem Z. Lone is a native of Jammu and Kashmir, India. He completed his master's from the University of Kashmir, Hazratbal Srinagar in 2016 and a doctoral degree from the Department of Mathematics, University of Kashmir in 2023. He has published over 20 research articles in various international journals of high repute. Moreover, Dr. Lone has presented his work at various national and international conferences. His research interests include integral transforms, hybrid transforms, image compression, frame theory, and multiresolution analysis. Dr. Waseem is an Assistant Professor at the Department of Mathematics, Lovely Professional University, Phagwara Punjab, India.
Employment
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IIT Patna Research Associate2024 - Present
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Lovely Professional University Assistant Professor2023 - 2024
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University of Kashmir Research Scholar2019 - 2023
Education
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University of Kashmir Doctorate2019 - 2023
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University of Kashmir Master of Science2014 - 2015
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Government College Baramulla Graduation2011 - 2013
Projects & Funding
Projects & funding information is unavailable.
Publications (37)
- Convolution-based windowed quadratic-phase Fourier transform Save
- A novel two-dimensional Wigner distribution framework via the quadratic phase Fourier transform with a non-separable kernel Save
- POLAR LINEAR CANONICAL WAVELET TRANSFORM: UNCERTAINTY INEQUALITIES AND LOCALIZATION OPERATORS Save
- SPECIAL-AFFINE WAVELETS: MULTI-RESOLUTION ANALYSIS AND FUNCTION APPROXIMATION IN $$\varvec{L^2(\mathbb {R})}$$ Save
- Octonion Quadratic-Phase Fourier Transform: Theory and Uncertainty Principles Save
- An efficient higher-order collocation method for a coupled fractional model of carbon–oxygen dynamics in microbial flocs Save
- Novel scaling Wigner distribution in the linear canonical domain Save
- Quadratic-phase ridgelet transform: a mathematical perspective Save
- A New Class of Short‐Time Linear Canonical Transform: Theory and Applications Save
- An Analysis of Short‐Time Quadratic‐Phase Fourier Transform in Octonion Domain Save