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Neelesh Kumar
Observed names:
Kumar, Neelesh,
N. Kiskore Kumar
Institution:
SRM Institute of Science and Technology
Observed institutions:
University of Delhi,
SRM Institute of Science and Technology,
Birla Institute of Technology and Science - Hyderabad Campus,
SRM University,
South Asian University
ORCID:
0000-0003-1384-8652
Observed ORCID:
0000-0003-1384-8652
OpenAlex ID:
A5084231289
A new development of sixth order accurate compact scheme for the Helmholtz equation
2019
·
Neelesh Kumar
, Ritesh Kumar Dubey
·
Journal of Applied Mathematics and Computing
·
23
A fourth-order accurate quasi-variable mesh compact finite-difference scheme for two-space dimensional convection-diffusion problems
2017
·
Navnit Jha
, Neelesh Kumar
·
Advances in Difference Equations
·
11
PDF
An exponential expanding meshes sequence and finite difference method adopted for two-dimensional elliptic equations
2015
·
Navnit Jha
, Neelesh Kumar
·
Advances in Complex Systems
·
8
A Third (Four) Order Accurate, Nine-Point Compact Scheme for Mildly-Nonlinear Elliptic Equations in Two Space Variables
2015
·
Navnit Jha
, Neelesh Kumar
, et al.
·
Differential Equations and Dynamical Systems
·
7
Space-Time Coupled Least-Squares Spectral Element Methods for Parabolic Problems*
2019
·
Pankaj Biswas
, Pravir Dutt
, et al.
·
International Journal for Computational Methods in Engineering Science and Mechanics
·
4
A New High Order Accurate, Finite Difference Method on Quasi-variable Meshes for the Numerical Solution of Three Dimensional Poisson Equation
2019
·
Neelesh Kumar
·
Differential Equations and Dynamical Systems
·
1
Compact-FDM for Mildly Nonlinear Two-Space Dimensional Elliptic BVPs in Polar Coordinate System and Its Convergence Theory
2015
·
Navnit Jha
, Ranjan K. Mohanty
, et al.
·
International Journal of Applied and Computational Mathematics
·
1
VisPhis: Automated Phishing Detection Bot for Open Source VoIP Applications
2024
·
Nasir Hussain Shaik
, Neelesh Kumar
, et al.
Highly Accurate Finite Difference Schemes for the Three-Dimensional Helmholtz Equation
2023
·
Neelesh Kumar
·
Zenodo (CERN European Organization for Nuclear Research)
Development of a new sixth order accurate compact scheme for two and three dimensional Helmholtz equation
2019
·
Kumar, Neelesh
, Dubey, Ritesh Kumar
·
arXiv (Cornell University)
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Works count:
10
Citation count:
55
H-index:
4
I10-index:
2
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