Dr. S. R. Verma, Gurukul Kangri Vishwavidyalaya Haridwar

About

Dr. Sag Ram Verma (M. Sc.; Ph. D.) Associate Professor of Mathematics, Department of Mathematics and Statistics, Gurukul Kangri (Deemed to be University), Haridwar-249404 (UK), India. He is a research-oriented mathematician with strong expertise in Multi-dimensional and Directional Wavelet Analysis, focusing on theoretical development and practical applications in signal processing, image analysis, and computational modeling. Actively engaged in the numerical applications of wavelet frames, emphasizing stable representations, sparse approximations, and efficient algorithms for solving differential and integral equations. Possesses a solid foundation in Distribution Theory, particularly introductory and core concepts that support modern functional analysis and generalized function frameworks used in applied and theoretical research. Committed to advancing wavelet-based numerical methods through rigorous analysis and interdisciplinary applications.

Employment

• Gurukul Kangri Vishwavidyalaya Associate Professor of Mathematics
  2023 - Present
• Gurukul Kangri Vishwavidyalaya: Haridwar, Uttarakhand, IN Assistant Professor of Mathematics
  2011 - 2023
• Centre for Interdisciplinary Mathematical Sciences, Banaras Hindu University Junior Research Fellow in Applied Mathematics
  2009 - 2011

Education

• Banaras Hindu University M. Sc. in Mathematics

Projects & Funding

Projects & funding information is unavailable.

Publications (43)

• A study of a fractal multi-pantograph delay model with varying coefficients using fractional-order wavelets
  Computational Methods for Differential Equations 2026 DOI: 10.22034/cmde.2025.62311.2735
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• A novel Laguerre ridgelet transform and its application to the Poisson equation
  Journal of Applied Mathematics and Computing 2026 DOI: 10.1007/s12190-025-02746-z
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• Stochastic Delay Differential Equations With Wavelet and Curvelet Approaches for Crisis Prediction and Financial Instability
  2026 DOI: 10.4018/979-8-3373-7267-9.ch009
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• Numerical approach for K-Ψ time fractional Mobile/Immobile model using fractional-order wavelets
  Nonlinear Science 2025 DOI: 10.1016/j.nls.2025.100080
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• Fractional-order Gegenbauer wavelets method to solve the proportional delay pantograph differential equations with variable coefficients
  International Journal of Dynamics and Control 2025 DOI: 10.1007/s40435-025-01863-8
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• A new modified Taylor wavelets collocation method for solving convection diffusion and Benjamina Bona Mohany equations
  International Journal of Applied Nonlinear Science 2024 DOI: 10.1504/ijans.2024.141371
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• Fractional order Jacobi wavelet-based numerical analysis of fractal-fractional multi-pantograph delay differential equation with variable coefficients
  2024 DOI: 10.21203/rs.3.rs-3950432/v1
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• An Orthogonal Taylor wavelet Galerkin Numerical Method for one dimensional Partial Differential Equations
  JOURNAL OF SCIENTIFIC RESEARCH 2023 DOI: 10.37398/jsr.2023.670211
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• A Numerical Approach Based on Modified Lucas Wavelets for Functional Variational Problems Through Integral Operational Matrix
  International Journal of Applied and Computational Mathematics 2023 DOI: 10.1007/s40819-023-01616-1
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• Basic and Advance: Phython Programming
  Nipa Genx Electronic Resources & Solutions Pvt Ltd, New Delhi, India 2022 DOI: 10.59317/9789394490499
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