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Rohit Gupta

Some new classes of permutation trinomials over finite fields with even characteristic
2016 · Rohit Gupta, R.K. Sharma · Finite Fields and Their Applications · 99
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Several new permutation quadrinomials over finite fields of odd characteristic
2019 · Rohit Gupta · Designs Codes and Cryptography · 20
Further results on permutation polynomials of the form (xpm−x+δ)s+x over Fp2m
2017 · Rohit Gupta, R.K. Sharma · Finite Fields and Their Applications · 15
More results about a class of quadrinomials over finite fields of odd characteristic
2021 · Rohit Gupta · Communications in Algebra · 14
New classes of permutation trinomials over Fq3
2022 · Rohit Gupta, Pooja Gahlyan, et al. · Finite Fields and Their Applications · 13
A note on a class of permutation trinomials
2022 · Rohit Gupta, Amritanshu Rai · Journal of Algebra and Its Applications · 9
Determination of a type of permutation binomials and trinomials
2019 · R. K. Sharma, Rohit Gupta · Applicable Algebra in Engineering Communication and Computing · 8
Further results on a class of permutation trinomials
2023 · Amritanshu Rai, Rohit Gupta · Cryptography and Communications · 6
Permutation polynomials of the form xh(x−1) over F q 2 with even characteristics
2025 · Amritanshu Rai, Rohit Gupta · Finite Fields and Their Applications · 5
A class of permutation quadrinomials over finite fields
2023 · Rohit Gupta, Amritanshu Rai · Communications in Algebra · 5
Classification of some permutation quadrinomials from self reciprocal polynomials over F2n
2023 · F.E. Brochero Martínez, Rohit Gupta, et al. · Finite Fields and Their Applications · 5
Reciprocal polynomials and curves with many points over a finite field
2023 · Rohit Gupta, Erik A. R. Mendoza, et al. · Research in Number Theory · 4
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On permutation polynomials over finite fields of characteristic 2
2015 · Rohit Gupta, R. K. Sharma · Journal of Algebra and Its Applications · 3
Revisit to a class of permutation trinomials
2026 · Amritanshu Rai, Rohit Gupta · Indian Journal of Pure and Applied Mathematics
New classes of permutation polynomials of special form
2026 · Pooja Gahlyan, Rohit Gupta, et al. · Journal of Algebra Combinatorics Discrete Structures and Applications
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Permutation polynomials of the form ( x q − x + δ ) i ( q − 1 ) + 1 + L ( x ) over F q 2
2026 · Rohit Gupta, Amritanshu Rai · Finite Fields and Their Applications
Existence and nonexistence of permutation trinomials in odd characteristics
2025 · Amritanshu Rai, Rohit Gupta · Communications in Algebra
Some classes of permutation binomials and trinomials of index $$q-1$$ over $${\mathbb {F}_{q^n}}$$
2023 · Rohit Gupta, Luciane Quoos, et al. · Cryptography and Communications
Works count: 18
Citation count: 206
H-index: 7
I10-index: 5
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