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Abhilipsa Panda
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Adomian decomposition and homotopy perturbation method for the solution of time fractional partial integro-differential equations
A Panda, S Santra, J Mohapatra
Journal of Applied Mathematics and Computing, 1-18, 2022
322022
A second-order post-processing technique for singularly perturbed Volterra integro-differential equations
A Panda, J Mohapatra, I Amirali
Mediterranean Journal of Mathematics 18, 1-25, 2021
232021
A novel approach for solving multi-term time fractional Volterra–Fredholm partial integro-differential equations
S Santra, A Panda, J Mohapatra
Journal of Applied Mathematics and Computing, 1-19, 2022
132022
A robust finite difference method for the solutions of singularly perturbed fredholm integro-differential equations
A Panda, J Mohapatra
Mediterranean Journal of Mathematics 20 (4), 198, 2023
82023
A comparative study on the numerical solution for singularly perturbed Volterra integro-differential equations
A Panda, J Mohapatra, NR Reddy
Computational Mathematics and Modeling 32, 364-375, 2021
52021
On the convergence analysis of efficient numerical schemes for singularly perturbed second order volterra integro-differential equations
A Panda, J Mohapatra
Journal of Applied Mathematics and Computing 69 (4), 3509-3532, 2023
32023
Numerical treatment of Volterra-Fredholm integro-differential equations of fractional order and its convergence analysis
A Panda, J Mohapatra
Kragujevac Journal of Mathematics 49 (4), 615-637, 2025
22025
Analysis of Some Semi-analytical Methods for the Solutions of a Class of Time Fractional Partial Integro-differential Equations
A Panda, J Mohapatra
International Journal of Applied and Computational Mathematics 10 (2), 54, 2024
2024
A numerical technique for solving nonlinear singularly perturbed Fredholm integro-differential equations
A Panda, J Mohapatra, I Amirali, ME Durmaz, GM Amiraliyev
Mathematics and Computers in Simulation, 2024
2024
Polynomials based semi-analytical methods for the solutions of fractional order Volterra–Fredholm integro differential equations
J Mohapatra, A Panda
Polynomial Paradigms: Trends and applications in science and engineering, 6 …, 2022
2022
A COMPARATIVE STUDY ON SOME SEMI–ANALYTICAL METHODS FOR THE SOLUTIONS OF FRACTIONAL PARTIAL INTEGRO–DIFFERENTIAL EQUATIONS
J MOHAPATRA, A PANDA, NR REDDY
Fractional Differential Calculus 12 (2), 223-233, 2022
2022
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