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kapil k sharma
kapil k sharma
Professor of Mathematics, South Asian University
Verified email at sau.ac.in
Title
Cited by
Cited by
Year
Numerical analysis of singularly perturbed delay differential equations with layer behavior
MK Kadalbajoo, KK Sharma
Applied Mathematics and Computation 157 (1), 11-28, 2004
1282004
A numerical scheme based on weighted average differential quadrature method for the numerical solution of Burgers’ equation
R Jiwari, RC Mittal, KK Sharma
Applied Mathematics and Computation 219 (12), 6680-6691, 2013
1162013
A numerical method based on finite difference for boundary value problems for singularly perturbed delay differential equations
MK Kadalbajoo, KK Sharma
Applied Mathematics and Computation 197 (2), 692-707, 2008
1142008
Numerical treatment of a mathematical model arising from a model of neuronal variability
MK Kadalbajoo, KK Sharma
Journal of mathematical analysis and applications 307 (2), 606-627, 2005
902005
Numerical analysis of boundary-value problems for singularly-perturbed differential-difference equations with small shifts of mixed type
MK Kadalbajoo, KK Sharma
Journal of Optimization theory and Applications 115, 145-163, 2002
892002
Numerical method for solving fractional coupled Burgers equations
A Prakash, M Kumar, KK Sharma
Applied Mathematics and Computation 260, 314-320, 2015
762015
Numerical treatment of boundary value problems for second order singularly perturbed delay differential equations
MK Kadalbajoo, KK Sharma
Computational & Applied Mathematics 24, 151-172, 2005
672005
Uniformly convergent non‐standard finite difference methods for singularly perturbed differential‐difference equations with delay and advance
KC Patidar, KK Sharma
International Journal for Numerical Methods in Engineering 66 (2), 272-296, 2006
642006
A parameter-uniform implicit difference scheme for solving time-dependent Burgers’ equations
MK Kadalbajoo, KK Sharma, A Awasthi
Applied mathematics and computation 170 (2), 1365-1393, 2005
612005
A review on singularly perturbed differential equations with turning points and interior layers
KK Sharma, P Rai, KC Patidar
Applied Mathematics and Computation 219 (22), 10575–10609, 2013
592013
Uniformly convergent fitted methods for the numerical solution of the problems arising from singularly perturbed general DDEs
MK Kadalbajoo, KC Patidar, KK Sharma
Applied Mathematics and Computation 182 (1), 119-139, 2007
56*2007
Numerical treatment for the class of time dependent singularly perturbed parabolic problems with general shift arguments
K Bansal, P Rai, KK Sharma
Differential Equations and Dynamical Systems 25, 327-346, 2017
512017
Parameter uniform numerical scheme for time dependent singularly perturbed convection-diffusion-reaction problems with general shift arguments
K Bansal, KK Sharma
Numerical Algorithms 75, 113-145, 2017
482017
ε-uniformly convergent non-standard finite difference methods for singularly perturbed differential difference equations with small delay
KC Patidar, KK Sharma
Applied Mathematics and Computation 175 (1), 864-890, 2006
482006
A numerical scheme based on differential quadrature method to solve time dependent Burgers' equation
RC Mittal, R Jiwari, KK Sharma
Engineering Computations 30 (1), 117-131, 2012
452012
Parameter-uniform fitted mesh method for singularly perturbed delay differential equations with layer behavior
MK KADALBAJOO, KK SHARMA
Electronic Transactions on Numerical Analysis 23, 180-201, 2006
422006
Numerical analysis of singularly perturbed delay differential turning point problem
P Rai, KK Sharma
Applied Mathematics and Computation 218 (7), 3483-3498, 2011
412011
Numerical treatment for singularly perturbed nonlinear differential difference equations with negative shift
MK Kadalbajoo, KK Sharma
Nonlinear Analysis: Theory, Methods & Applications 63 (5-7), e1909-e1924, 2005
382005
ϵ-Uniform fitted mesh method for singularly perturbed differential-difference equations: mixed type of shifts with layer behavior
MK Kadalbajoo, KK Sharma
International Journal of Computer Mathematics 81 (1), 49-62, 2004
382004
Numerical study of singularly perturbed differential–difference equation arising in the modeling of neuronal variability
P Rai, KK Sharma
Computers & Mathematics with Applications 63 (1), 118-132, 2012
362012
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