All Publications

S. Jha, W. Ott, , and.,"Current trends in dynamical systems, fractal geometry, and their applications.", Contemporary Mathematics, vol.839, pp.ix+233, AMS, January 2026, View Details       EditedBook

A. I. Mondal and S. Jha,"Dimensional analysis of general recurrent fractal functions corresponding to a weak iterated function system", Discrete and Continuous Dynamical Systems Series S, vol.25, no.0, pp.297-319, American Institute of Mathematical Sciences 2025, View Details       Article

A. I. Mondal and S. Jha,"Analytical and dimensional study of a more general type of multivariate -fractal functions", Arabian journal of Mathematics, pp.1-18, Springer, September 2025, View Details       Article

A. I. Mondal and S. Jha,"Non-stationary alpha-fractal functions and their dimensions in various function spaces", Indagationes Mathematicae, vol.35, no.1, pp.159-180, Elsevier, January 2024, View Details       Article

S. Verma, S. Jha, and M.,"Smoothness analysis and approximation aspects of non-stationary bivariate fractal functions", Chaos Solitons and Fractals, vol.175, pp.paper no. 114003, 9, Elsevier 2023, View Details       Article

M., S. Jha, A., and R. Mohapatro,"Iterative Schemes Involving Several Mutual Contractions", Mathematics, vol.11, no.9, pp.1-18, MDPI 2023, View Details       Article

S. Verma and S. Jha,"A Study on Fractal Operator Corresponding to Non-stationary Fractal Interpolation Functions", Frontiers of Fractal Analysis Recent Advances and Challenges, ch.3, pp.17, CRC Press, May 2022, 10.1201/9781003231202-3       Inbook

S. Jha, M. A. Navascues, and A K. B. Chand,"Bases consisting of self-referential functions in Banach spaces", Aequationes Mathematicae, Springer 2022, 10.1007/s00010-022-00883-5       Article

S. Jha, S. Verma, and A.,"Non-stationary zipper alpha-fractal functions and associated fractal operator", Fractional Calculus and Applied Analysis., vol.25, no.4, pp.1527-1552, Springer 2022, View Details       Article

S. Jha, A., and M.,"Approximation by shape preserving fractal functions with variable scalings", Calcolo, vol.58, no.8, Springer 2021, https://doi.org/10.1007/s10092-021-00396-8       Article