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Journal of Applied Mathematics and Physics

Journal of Applied Mathematics and Physics

Journal of Applied Mathematics and Physics

ISSN Print: 2327-4352
ISSN Online: 2327-4379
www.scirp.org/journal/jamp
E-mail: jamp@scirp.org
"A Numerical Method for Nonlinear Singularly Perturbed Multi-Point Boundary Value Problem"
written by Musa Çakır, Derya Arslan,
published by Journal of Applied Mathematics and Physics, Vol.4 No.6, 2016
has been cited by the following article(s):
  • Google Scholar
  • CrossRef
[1] An effective approximation for singularly perturbed problem with multi-point boundary value
2021
[2] A new second-order difference approximation for nonlocal boundary value problem with boundary layers
2020
[3] AN APPROXIMATE SOLUTION OF LINEAR SINGULARLY PERTURBED PROBLEM WITH NONLOCAL BOUNDARY CONDITION
2020
[4] A New Error Evaluation for Singularly Perturbed Problem with Multi-Point Boundary Condition
2020
[5] A Novel Numerical Approach for Solving Convection-Diffusion Problem with Boundary Layer Behavior.
2020
[6] A Novel Numerical Approach for Solving Convection-Diffusion Problem with Boundary Layer Behavior
2020
[7] A Uniformly Convergent Numerical Study on Bakhvalov-Shishkin Mesh for Singularly Perturbed Problem
2020
[8] On The Generation for Numerical Solution of Singularly Perturbed Problem with Right Boundary Layer
2020
[9] Sayısal İntegral Metodu ile Singüler Pertürbe Multi-Point Sınır Değer Problemlerinin Sayısal Çözümü
2020
[10] A numerical solution study on singularly perturbed convection-diffusion nonlocal boundary problem
Communications Faculty of Sciences University of Ankara-Series A1 Mathematics Statistics, 2019
[11] Stability and convergence analysis on Shishkin mesh for a nonlinear singularly perturbed problem with three-point boundary condition
2019
[12] An Effective Numerical Method for Singularly Perturbed Nonlocal Boundary Value Problem on Bakhvalov Mesh
2019
[13] 2018 YILI
2018
[14] Finite Difference Method for Nonlocal Singularly Perturbed Problem
International Journal of Modern Research in Engineering and Technology (IJMRET), 2016
[15] A New Numerical Scheme for Singularly Perturbed Reaction-Diffusion Problems
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