Have a Question about JIIT?
Chat with VIDYA
+91-9999912862+91-9999962128
searchImportant Announcements:
List of Hostellers - 1st Year (as on 13 July)View HereRegistration instructions & other details 1st year (UG Programs on 14 July & PG Programs on 23 July)View HereCareer OpeningsApply

Academic Experts

Dr. ASIM PATRA

Biography

I, Dr. Asim Patra, am presently serving as an Assistant professor of Mathematics in the Department of mathematics, Jaypee Institute of Information Technology, Noida(Wish Town) campus, UP. I have completed my PhD from the Department of Mathematics, National Institute of Technology, Rourkela, Odisha, India and awarded in 2024. Thereafter, I have also served as a postdoctoral scientist position in ISI Delhi for a duration of six months.

Research Highlights

My research focus lies in the area of Number theory, binary recurrence sequences and its algebraic and probabilistic properties. I have also some interdisciplinary research interests in the field of fractional partial differential equations and I have published some papers in these fields too.

Areas of Interest
  • 1. Number sequences
  • 2. probability and Statistics
  • 3. Partial differential equations
  • 4. Stochastic Processes
Publications
  1. Asim Patra, G. K. Panda, 2024, Random balancing-like sequences, Arabian Journal of Mathematics (Scopus Indexed).
  2. Asim Patra, 2023, An epidemiology model involving high-order linear Fredholm integro-differential-difference equations via a novel balancing collocation technique, Journal of Computational and Applied Mathematics, 421(1):114851. (SCI-indexed).
  3. Asim Patra, G. K. Panda, 2020, Positive integer solutions of some Diophantine equations involving Lucas-balancing numbers, Fibonacci Quarterly, 58(1):3-17. (SCOPUS-indexed).
  4. Asim Patra, 2020, Similarity analytical solutions for the Schrodinger equations with the Riesz fractional derivative in quantum mechanics, Mathematical Methods in the Applied Sciences, 43(12), doi:10.1002/mma.6695. (SCI-indexed)
  5. Asim Patra, 2018, An effective comparison involving a novel spectral approach and finite difference method for the Schrodinger equation involving the Riesz fractional derivative in the quantum field theory, The Europen Physical Journal Plus, 133(3). (SCI-indexed)