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6 results for Hradyesh Kumar Mishra.

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Numerical Simulation of Time-fractional Fourth Order Differential Equations via Homotopy Analysis Fractional Sumudu Transform Method
by Rishi Kumar Pandey and Hradyesh Kumar Mishra
American Journal of Numerical Analysis. 2015, 3(3), 52-64. DOI: 10.12691/ajna-3-3-1
Pub. Date: November 12, 2015Views: 26249Downloads: 24376
Homotopy Analysis Method Fractional Sumudu Transform Method Fractional Partial Differential equation variable coefficients boundary value problem
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Initial Value Technique for Singular Perturbation Boundary Value Problems
by Hradyesh Kumar Mishra
American Journal of Numerical Analysis. 2014, 2(2), 49-54. DOI: 10.12691/ajna-2-2-3
Pub. Date: March 05, 2014Views: 27775Downloads: 23841
singular perturbation ordinary differential equation boundary layer initial-value technique
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He-Laplace Method for the Solution of Two-point Boundary Value Problems
by Hradyesh Kumar Mishra
American Journal of Mathematical Analysis. 2014, 2(3), 45-49. DOI: 10.12691/ajma-2-3-3
Pub. Date: July 11, 2014Views: 18547Downloads: 14309
two-point boundary value problems laplace transform homotopy perturbation method shooting method
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Variational Iteration Method for a Singular Perturbation Boundary Value Problems
by Hradyesh Kumar Mishra and Sonali saini
American Journal of Numerical Analysis. 2014, 2(4), 102-106. DOI: 10.12691/ajna-2-4-2
Pub. Date: May 26, 2014Views: 20821Downloads: 16284
Singular perturbation two-point boundary value problems; Variational Iteration method
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Quartic B – Spline Method for Solving a Singular Singularly Perturbed Third-Order Boundary Value Problems
by Hradyesh Kumar Mishra and Sonali saini
American Journal of Numerical Analysis. 2015, 3(1), 18-24. DOI: 10.12691/ajna-3-1-3
Pub. Date: March 11, 2015Views: 40461Downloads: 36808
Singular singularly perturbed two-point problem third-order BVPs Basis function Quartic B-spline
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Various Numerical Methods for Singularly Perturbed Boundary Value Problems
by Hradyesh Kumar Mishra and Sonali saini
American Journal of Applied Mathematics and Statistics. 2014, 2(3), 129-142. DOI: 10.12691/ajams-2-3-7
Pub. Date: May 16, 2014Views: 19211Downloads: 11699
singular perturbation ordinary differential equation boundary layer two-point boundary value problem delay differential equations integral equations
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