Publications

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  • Kumar, A. , Shaw, P. K. , & Kumar, S. . (2026). Study of Geminivirus Infection in Red Chili Plants via Non-singular Fractional Operator. Proceedings of the National Academy of Sciences, India Section A: Physical Sciences, 1--26. Springer India, New Delhi.
  • Saw, V. , Shaw, P. K. , Mehta, V. K. , Maurya, S. K. , Yadav, S. , & Kumar, A. . (2026). A computational study of multi-term nonlinear fractional delay differential equations with collocation approach. Journal of Mathematical Chemistry, 64(6), 50. Springer International Publishing, Cham.
  • Tandon, A. , & Shaw, P. K. . (2026). A fractional-order model for cattle--invertebrate competitive dynamics in a grassland setting. Engineering Computations, 43(5), 1765--1790. Emerald Publishing Limited.
  • Kumar, A. , Shaw, P. K. , & Kumar, S. . (2025). Numerical investigation of pine wilt disease using fractal--fractional operator: A Kumar et al.. Indian Journal of Physics, 99(2), 367--393. Springer India, New Delhi.
  • Kumar, S. , Shaw, P. K. , Abdel-Aty, A. H. , & Mahmoud, E. E. . (2024). A numerical study on fractional differential equation with population growth model. Numerical Methods for Partial Differential Equations, 40(1), e22684. John Wiley & Sons, Inc. Hoboken, USA.
  • Kumar, A. , Shaw, P. K. , & Kumar, S. . (2024). A chaotic study of love dynamics with competition using fractal-fractional operator. Engineering Computations, 41(7), 1884--1907. Emerald Publishing Limited.
  • Shaw, P. K. , Kumar, S. , Momani, S. , & Hadid, S. . (2023). Two New Quadratic Scheme for Fractional Differential Equation with World Population Growth Model. Progress in Fractional Differentiation and Applications, 9(4), 545--564. Natural Sciences.
  • Alzaid, S. S. , Shaw, P. K. , & Kumar, S. . (2022). A study of Ralston's cubic convergence with the application of population growth model. AIMS Mathematics, 7(6), 11320--11344. AIMS Press.
  • Shaw, P. K. , Kumar, S. , Momani, S. , & Hadid, S. . (2022). Dynamical analysis of fractional plant disease model with curative and preventive treatments. Chaos, Solitons & Fractals, 164, 112705. Pergamon.
  • Alzaid, S. S. , Shaw, P. K. , & Kumar, S. . (2022). A numerical study of fractional population growth and nuclear decay model. AIMS Mathematics, 7(6), 11417--11442. AIMS Press.