Ambit Kumar Pany

Publication Activity (10 Years)

Years Active: 2016-2023
Publications (10 Years): 10

Top Topics

Alternative Methods

Partial Differential Equations

Top Venues

Comput. Math. Appl.

Appl. Math. Comput.

Numer. Algorithms

Publications

Soumyarani Mishra, Morrakot Khebchareon, Ambit Kumar Pany
Second order backward difference scheme combined with finite element method for a 2D Sobolev equation with Burgers' type non-linearity. Comput. Math. Appl. 141 (2023)
Morrakot Khebchareon, Ambit Kumar Pany, Amiya Kumar Pani
An H1-Galerkin mixed finite element method for identification of time dependent parameters in parabolic problems. Appl. Math. Comput. 424 (2022)
Soumyarani Mishra, Ambit Kumar Pany
Completely discrete schemes for 2D Sobolev equations with Burgers' type nonlinearity. Numer. Algorithms 90 (3) (2022)
Ambit Kumar Pany, Morrakot Khebchareon, Amiya Kumar Pani
Negative norm estimates and superconvergence results in Galerkin method for strongly nonlinear parabolic problems. Comput. Math. Appl. 99 (2021)
P. Danumjaya, Ambit Kumar Pany, Amiya Kumar Pani
Morley FEM for the fourth-order nonlinear reaction-diffusion problems. Comput. Math. Appl. 99 (2021)
Ambit Kumar Pany, Morrakot Khebchareon, Amiya Kumar Pani
Negative norm estimates and superconvergence results in Galerkin method for strongly nonlinear parabolic problems. CoRR (2021)
Ambit Kumar Pany, Saumya Bajpai, Soumyarani Mishra
Finite element Galerkin method for 2D Sobolev equations with Burgers' type nonlinearity. Appl. Math. Comput. 387 (2020)
Saumya Bajpai, Ambit Kumar Pany
A priori error estimates of fully discrete finite element Galerkin method for Kelvin-Voigt viscoelastic fluid flow model. Comput. Math. Appl. 78 (12) (2019)
Ambit Kumar Pany
Fully discrete second-order backward difference method for Kelvin-Voigt fluid flow model. Numer. Algorithms 78 (4) (2018)
Ambit Kumar Pany, Saumya Bajpai, Amiya Kumar Pani
Optimal error estimates for semidiscrete Galerkin approximations to equations of motion described by Kelvin-Voigt viscoelastic fluid flow model. J. Comput. Appl. Math. 302 (2016)