41 citations · 72 across the 12 of their papers we have counts for
7 papers · 1 filter
A proof of a conjecture on permutation polynomials
Krishna Mallick, Mohit Pal
In this paper, we use finite fields and linear algebra methods to resolve a conjecture by T. Zhang, L. Zheng, H. Wang, J. Peng and Y. Li (Finite Fields Appl. 110 (2026) 102743) con…
A proof of a conjecture on permutation trinomials
Daniele Bartoli, Mohit Pal, Pantelimon Stanica
In this paper we use algebraic curves and other algebraic number theory methods to show the validity of a permutation polynomial conjecture regarding $f(X)=X^{q(p-1)+1} +αX^{pq}+X^…
Non-permutation phenomena in trivariate families over $\F_{2^m}$ and resolution of a conjecture
Daniele Bartoli, Mohit Pal, Pantelimon Stanica +1
Constructing permutation polynomials over finite fields, particularly those with simple algebraic structure in multiple variables, is a fundamental problem with applications in cry…
The binary Gold function and its c-boomerang connectivity table
Sartaj Ul Hasan, Mohit Pal, Pantelimon Stanica
Here, we give a complete description of the c-Boomerang Connectivity Table for the Gold function over finite fields of even characteristic, by using double Weil sums. In the proces…
Dembowski-Ostrom polynomials and Dickson polynomials
Sartaj Ul Hasan, Mohit Pal
We give a complete classification of Dembowski-Ostrom polynomials from the composition of Dickson polynomials of arbitrary kind and monomials over finite fields. Moreover, by using…
Dembowski-Ostrom polynomials and reversed Dickson polynomials
Neranga Fernando, Sartaj Ul Hasan, Mohit Pal
We discuss the problem of classifying Dembowski-Ostrom polynomials from the composition of reversed Dickson polynomials of arbitrary kind and monomials over finite fields of odd ch…
Dembowski-Ostram polynomials and reversed Dickson polynomials
Neranga Fernando
We give a complete classification of Dembowski-Ostram polynomials from reversed Dickson polynomials in odd characteristic.