| High accuracy Numerov type discretization for the solution of one-space dimensional non-linear wave equations with variable coefficients RK Mohanty, S Singh J. Adv. Res. Sci. Comput 3 (1), 53-66, 2011 | 29 | 2011 |
| A new high-order approximation for the solution of two-space-dimensional quasilinear hyperbolic equations RK Mohanty, S Singh Advances in Mathematical Physics 2011, 2011 | 16 | 2011 |
| Numerical solution of second-order one-dimensional hyperbolic equation by exponential B-spline collocation method S Singh, S Singh, R Arora Numerical Analysis and Applications 10, 164-176, 2017 | 13 | 2017 |
| A new high order space derivative discretization for 3D quasi-linear hyperbolic partial differential equations RK Mohanty, S Singh, S Singh Applied Mathematics and Computation 232, 529-541, 2014 | 11 | 2014 |
| Numerical solution of second-order two-dimensional hyperbolic equation by bi-cubic B-spline collocation method R Arora, S Singh, S Singh Mathematical Sciences 14, 201-213, 2020 | 9 | 2020 |
| High order variable mesh approximation for the solution of 1D non-linear hyperbolic equation RK Mohanty, S Singh Int. J. Nonlinear Sci 14, 220-227, 2012 | 7 | 2012 |
| A High Order Compact Scheme for a Thermal Wave Model of Bio-Heat Transfer with an Interface. S Singh, S Singh, Z Li Numerical Mathematics: Theory, Methods & Applications 11 (2), 2018 | 6 | 2018 |
| A new high accuracy off-step discretisation for the solution of 2D nonlinear triharmonic equations S Singh, S Singh, RK Mohanty East Asian Journal on Applied Mathematics 3 (3), 228-245, 2013 | 6 | 2013 |
| Fourth-order cubic B-spline collocation method for hyperbolic telegraph equation S Singh, S Singh, A Aggarwal Mathematical Sciences 16 (4), 389-400, 2022 | 5 | 2022 |
| High order convergent modified nodal bi‐cubic spline collocation method for elliptic partial differential equation S Singh, S Singh Numerical Methods for Partial Differential Equations 36 (5), 1028-1043, 2020 | 4 | 2020 |
| A new three-level implicit cubic spline method for the solution of 1D quasi-linear hyperbolic equations RK Mohanty, MK Jain, S Singh Computational Mathematics and Modeling 24, 452-470, 2013 | 4 | 2013 |
| Cubic B-spline method for non-linear sine-Gordon equation S Singh, S Singh, A Aggarwal Computational and Applied Mathematics 41 (8), 382, 2022 | 3 | 2022 |
| Unconditionally stable modified methods for the solution of two‐and three‐dimensional telegraphic equation with Robin boundary conditions S Singh, S Singh, P Lin, R Arora Numerical Methods for Partial Differential Equations 35 (1), 246-266, 2019 | 3 | 2019 |
| A new spline technique for the time fractional diffusion-wave equation S Singh, S Singh, A Aggarwal MethodsX 10, 102007, 2023 | 2 | 2023 |
| A new patch up technique for elliptic partial differential equation with irregularities S Singh, S Singh, Z Li Journal of Computational and Applied Mathematics 407, 113975, 2022 | 2 | 2022 |
| High order compact cubic B-spline collocation method for the solution of Fisher’s equation S Singh, S Singh, S Bhatt International Journal of Applied and Computational Mathematics 7, 1-16, 2021 | 2 | 2021 |
| An Unconditionally Stable Numerical Method for Two-Dimensional Hyperbolic Equations S Singh, S Singh, R Arora East Asian Journal on Applied Mathematics 9 (1), 195-211, 2019 | 2 | 2019 |
| A Fourth Order Compact Scheme for Transport Equation with Discontinuous Coefficients. S Singh, K Ito, S Singh, Z Li Numerical Mathematics: Theory, Methods & Applications 11 (4), 2018 | 2 | 2018 |
| Optimizing the power required in hyperthermia treatment using magnetic nanoparticles N Sharma, S Singh, S Singh International Journal of Control and Automation 9 (9), 181-188, 2016 | 2 | 2016 |
| New highly accurate stable schemes for the solution of telegraphic equation with Neumann boundary conditions S SINGH, S SINGH, R ARORA Neural, Parallel, and Scientific Computations 24, 1-14, 2016 | 2 | 2016 |
Swarn SinghProfessor, Sri Venkateswara College, University of DelhiVerified email at svc.ac.in
