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Rajesh P. Singh

Observed names: Rajesh P Singh, Rajesh Pratap Singh, Rajesh Singh, Singh, R.P., Singh, Rajesh P.
ORCID: 0000-0002-7595-3821
Observed ORCID: 0000-0002-7595-3821
OpenAlex ID: A5009106683
Poly-Dragon: an efficient multivariate public key cryptosystem
2011 · Rajesh P. Singh, A. Saikia, et al. · Journal of Mathematical Cryptology · 12
Public Key Cryptography Using Permutation P-polynomials Over Finite Fields.
2009 · Rajesh P. Singh, B. K. Sarma, et al. · 10
A Public Key Cryptosystem Using a Group of Permutation Polynomials
2020 · Rajesh P. Singh, Bhaba K. Sarma, et al. · Tatra Mountains Mathematical Publications · 7
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Little Dragon Two: An efficient Multivariate Public Key Cryptosystem
2010 · Rajesh P Singh, Anupam Saikia, et al. · International Journal of Network Security & Its Applications · 6
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Permutation Polynomials modulo p n .
2009 · Rajesh P. Singh, Soumen Maity · IACR Cryptology ePrint Archive · 5
Some results on complete permutation polynomials and mutually orthogonal Latin squares
2023 · Chandan Kumar Vishwakarma, Rajesh P. Singh · Finite Fields and Their Applications · 2
Some quadratic permutation polynomials over finite fields
2023 · Rajesh P. Singh, Chandan Kumar Vishwakarma · Journal of Algebra and Its Applications · 2
On a conjecture concerning Kloosterman polynomials
2018 · Mritunjay Kumar Singh, Rajesh P. Singh · The Journal of Analysis · 2
Permutation Polynomials and Their Applications in Cryptography
2012 · Rajesh P. Singh · 2
ON ALMOST r-CONTACT STRUCTURE MANIFOLDS
1988 · Ram Nivas, Rajesh Singh · Demonstratio Mathematica · 2
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Counterexamples to Dembowski and Ostrom conjecture on Planar function
2021 · Singh, Rajesh P. · arXiv (Cornell University) · 1
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Two Congruence Identities on Ordered Partitions
2018 · Singh, R.P., Kumar Singh, M. · Zenodo (CERN European Organization for Nuclear Research) · 1
Further results on complete permutation polynomials
2026 · Rajesh P. Singh, Chandan kumar Vishwakarma · Advances in Mathematics of Communications
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Two New Classes of Complete Permutation Polynomials Over Finite Fields 𝔽33n
2026 · Rajesh P. Singh, Jitendra Prakash, et al. · International Journal of Foundations of Computer Science
Inverses of six classes of permutation polynomials of the form $x+γ\operatorname{Tr}_q^{q^2}(h(x))$ over finite fields of even characteristic
2026 · Singh, Rajesh P., Kumar, Dinesh, et al. · arXiv (Cornell University)
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Review of: "A Number-Theoretic Proof of the Solvability of Polynomials"
2023 · Rajesh Pratap Singh
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Some Proposed Problems on Permutation Polynomials over Finite Fields
2021 · Mritunjay Kumar Singh, Rajesh P. Singh · IntechOpen eBooks
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Little Dragon Two: An e-cient Multivariate Public Key Cryptosystem
2009 · Rajesh P. Singh, Anupam Saikia, et al.
Poly-Dragon: An e-cient Multivariate Public Key Cryptosystem
2009 · Rajesh P. Singh, Anupam Saikia, et al.
Poly-Dragon: An efficient Multivariate Public Key Cryptosystem.
2009 · Rajesh P. Singh, Anupam Saikia, et al.
Construction of specific fitness test battery and development of norms for Judokas
2004 · Rajesh P. Singh · INFLIBNET
Works count: 22
Citation count: 52
H-index: 5
I10-index: 2
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