On a class of weakly regular singular two point boundary value problems-II R K Pandey By J Differential Equations 127(1) 110-123 (1996)
On the convergence of finite difference methods for weakly regular singular boundary value problems R K Pandey and Arvind K Singh By J Computational and Appl. Math. 205 469-478 (2007)
On a class of regular singular two point boundary value problems-II R K Pandey By J Mathematical Analysis and Applications 208 388-403 (1997)
On a class of regular singular two point boundary value problems-I R K Pandey By Nonlinear Analysis-TMA 27(1) 1-12 (1996)
Existence-Uniqueness results for a class of singular boundary value problems-II R K Pandey and A K Verma By J Mathematical Analysis and Applications 338 1387-1396 (2008)
Existence-Uniqueness results for a class of singular boundary value problems arising in physiology R K Pandey and A K Verma By Nonlinear Analysis-Real World Applications 9 40-52 (2008)
A note on Existence-Uniqueness results for a class of doubly singular boundary value problems R K Pandey and A K Verma By Nonlinear Analysis-TMA 71 3477-3487 (2009)
On solvability of derivative dependent doubly singular boundary value problems R K Pandey and A K Verma By J Appl. Math. and computing 33 489-511 (2010)
On the convergence of a spline method for singular two point boundary value problems arising in physiology R K Pandey By International J Computer Maths 79(3) 357-366 (2002)
On the convergence of a finite difference method for singular two point boundary value problems arising in physiology R K Pandey and Arvind K Singh By J Computational and Appl. Math. 166 553-564 (2004)
Area of Research: Analytical & Numerical study of ODE/PDE
Shosinle Nyenthang
Area of Research: Boundary Value Problems
Awards and Accolades
No Record Found.
Research Preview
All Publications
Journal
An effective scheme for solving a class of nonlinear doubly singular boundary value problems through quasilinearization approach Pandey R. K., Tomar S. By Journal of Computational and Applied Maths 392 - (2021)
An efficient iterative method for solving Bratu-type equations Tomar S., Pandey R.K. By Journal of Computational and Applied Mathematics 357 71-84 (2019)
On solvability of derivative dependent doubly singular boundary value problems R K Pandey and A K Verma By J Appl. Math. and computing 33 489-511 (2010)
A note on Existence-Uniqueness results for a class of doubly singular boundary value problems R K Pandey and A K Verma By Nonlinear Analysis-TMA 71 3477-3487 (2009)
Existence-Uniqueness results for a class of singular boundary value problems arising in physiology R K Pandey and A K Verma By Nonlinear Analysis-Real World Applications 9 40-52 (2008)
Existence-Uniqueness results for a class of singular boundary value problems-II R K Pandey and A K Verma By J Mathematical Analysis and Applications 338 1387-1396 (2008)
On the convergence of finite difference methods for weakly regular singular boundary value problems R K Pandey and Arvind K Singh By J Computational and Appl. Math. 205 469-478 (2007)
On the convergence of a finite difference method for singular two point boundary value problems arising in physiology R K Pandey and Arvind K Singh By J Computational and Appl. Math. 166 553-564 (2004)
On the convergence of a spline method for singular two point boundary value problems arising in physiology R K Pandey By International J Computer Maths 79(3) 357-366 (2002)
On a class of regular singular two point boundary value problems-II R K Pandey By J Mathematical Analysis and Applications 208 388-403 (1997)
On a class of regular singular two point boundary value problems-I R K Pandey By Nonlinear Analysis-TMA 27(1) 1-12 (1996)
On a class of weakly regular singular two point boundary value problems-II R K Pandey By J Differential Equations 127(1) 110-123 (1996)
Completed Projects
Principal Investigator
ON SINGULAR BOUNDARY VALUE PROBLEMS ARISING IN PHYSIOLOGY
ON A CLASS OF PF DOUBLY SINGULAR BVP ARISING IN PHYSIOLOGY
Alumni members
Ph. D. Students
Saurabh Tomar (2021)
Area of Research: Boundary Value Problems
Thesis Title: Analytical Iterative Methods for Solving Nonlinear Differential Equations
