| Abundant closed-form solutions and solitonic structures to an integrable fifth-order generalized nonlinear evolution equation in plasma physics S Kumar, H Almusawa, I Hamid, MA Abdou Results in Physics 26, 104453, 2021 | 72 | 2021 |
| Lie symmetry analysis for obtaining exact soliton solutions of generalized Camassa–Holm–Kadomtsev–Petviashvili equation S Kumar, M Niwas, I Hamid International Journal of Modern Physics B 35 (02), 2150028, 2021 | 46 | 2021 |
| Symbolic computation and Novel solitons, traveling waves and soliton-like solutions for the highly nonlinear (2+ 1)-dimensional Schrödinger equation in the anomalous dispersion … I Hamid, S Kumar Optical and Quantum Electronics 55 (9), 755, 2023 | 41 | 2023 |
| Specific wave profiles and closed-form soliton solutions for generalized nonlinear wave equation in (3+ 1)-dimensions with gas bubbles in hydrodynamics and fluids S Kumar, I Hamid, MA Abdou Journal of Ocean Engineering and Science 8 (1), 91-102, 2023 | 37 | 2023 |
| Abundant analytical soliton solutions and Evolutionary behaviors of various wave profiles to the Chaffee–Infante equation with gas diffusion in a homogeneous medium S Kumar, H Almusawa, I Hamid, MA Akbar, MA Abdou Results in Physics 30, 104866, 2021 | 33 | 2021 |
| Dynamic frameworks of optical soliton solutions and soliton-like formations to Schrödinger–Hirota equation with parabolic law non-linearity using a highly efficient approach S Kumar, I Hamid, MA Abdou Optical and Quantum Electronics 55 (14), 1261, 2023 | 21 | 2023 |
| Some specific optical wave solutions and combined other solitons to the advanced (3+ 1)-dimensional Schrödinger equation in nonlinear optical fibers S Kumar, I Hamid, MA Abdou Optical and Quantum Electronics 55 (8), 728, 2023 | 19 | 2023 |
| Dynamics of closed-form invariant solutions and diversity of wave profiles of (2+ 1)-dimensional Ito integro-differential equation via Lie symmetry analysis S Kumar, I Hamid Journal of Ocean Engineering and Science, 2022 | 15 | 2022 |
| New interactions between various soliton solutions, including bell, kink, and multiple soliton profiles, for the (2+ 1)-dimensional nonlinear electrical transmission line equation S Kumar, I Hamid Optical and Quantum Electronics 56 (7), 1-24, 2024 | 11 | 2024 |
| Newly formed solitary wave solutions and other solitons to the (3+ 1)-dimensional mKdV–ZK equation utilizing a new modified Sardar sub-equation approach I Hamid, S Kumar Modern Physics Letters B, 2550027, 2024 | 1 | 2024 |
Sachin Kumar, University of DelhiAssociate Professor of Mathematics, University of Delhi, Delhi-110007 (India)Verified email at maths.du.ac.in