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Muhammad Arshad
Muhammad Arshad
Abbottabad University of Science and Technology
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Cited by
Cited by
Year
A well-conditioned and efficient Levin method for highly oscillatory integrals with compactly supported radial basis functions
HHSAI Suliman Khan, SakhiZaman, MuhammadArshad, Hongchao Kang
Engineering Analysis with Boundary Elements 131, 51 - 63, 2021
122021
On the evaluation of highly oscillatory integrals with high frequency
S Khan, S Zaman, A Arama, M Arshad
Engineering Analysis with Boundary Elements 121, 116-125, 2020
102020
Analysis of multiscale mortar mixed approximation of nonlinear elliptic equations
M Arshad, EJ Park, D Shin
Computers & Mathematics with Applications 75 (2), 401-418, 2018
102018
On the evaluation of Poisson equation with dual interpolation boundary face method
S Khan, R He, F Khan, MR Khan, M Arshad, HH Shah
European Journal of Mechanics-A/Solids 88, 104248, 2021
52021
Approximation of oscillatory Bessel integral transforms
JP Suliman Khan , Sakhi Zaman , Muhammad Arshad , Sharifah . Alhazmi d ...
Mathematics and Computers in Simulation 208, 727-744, 2023
42023
Multiscale mortar mixed domain decomposition approximations of nonlinear parabolic equations
EJPDS Muhammad Arshad
Computers & Mathematics with Applications 97, 375 - 385, 2021
32021
A priori error estimates of multiblock mortar expanded mixed method for elliptic problems
M Arshad
Applied Numerical Mathematics 157, 670-686, 2020
22020
Multiblock Mortar Mixed Approach for Second Order Parabolic Problems
M Arshad, M Sana, M Mustahsan
Mathematics 7 (4), 325, 2019
22019
A multiscale domain decomposition approach for parabolic equations using expanded mixed method
M Arshad, R Jabeen, S Khan
Mathematics and Computers in Simulation 198, 127-150, 2022
12022
Multiscale mortar expanded mixed discretization of nonlinear elliptic problems
M Arshad, EJ Park
Applied Mathematics and Computation 371, 124932, 2020
12020
Domain decomposition and expanded mixed method for parabolic partial differential equations
M Arshad
Journal of Computational and Applied Mathematics 410, 2022
2022
A MULTISCALE MORTAR METHOD FOR NONLINEAR PROBLEMS
M Arshad, EJ Park
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Articles 1–12