activity
20182021
most citedComputation of Jacobi sums and cyclotomic numbers with reduced complexity

3 citations · 3 across the 3 of their papers we have counts for

collaborators

9 papers

math.GR2021

Invariant bilinear forms under the rigid motions of a regular polygon

Dilchand Mahto, Jagmohan Tanti

In this paper, for n a positve integer, we compute the number of n degree representations for a dihedral group G of order 2m, m \geq 3 and the dimensions of the corresponding space…

math.NT2019

Jacobi sums and cyclotomic numbers: A survey report

Md. Helal Ahmed, Jagmohan Tanti

The determination of Jacobi sums, their congruences and cyclotomic numbers have been the object of attention for many years and there are large number of interesting results relate…

math.NT20193 cited

Computation of Jacobi sums and cyclotomic numbers with reduced complexity

Md Helal Ahmed, Jagmohan Tanti

Jacobi sums and cyclotomic numbers are the important objects in number theory. The determination of all the Jacobi sums and cyclotomic numbers of order are merely intricate to…

cs.CR2019

A Public-Key Cryptosystem Using Cyclotomic Matrices

Md. Helal Ahmed, Jagmohan Tanti, Sumant Pushp

Confidentiality and Integrity are two paramount objectives in the evaluation of information and communication technology. In this paper, we propose an arithmetic approach for desig…

math.NT2019

On the Diophantine equations f (x) = g(y)

S. Subburam, J. Tanti

The study of finiteness or infiniteness of integer solutions of a Diophantine equation has been considered as a standard problem in the literature. In this paper, for f(x) in Z[x]…

math.NT2019

Complete Congruences of Jacobi sums of order 2l^2 with prime l

Md Helal Ahmed, Jagmohan Tanti

The congruences for Jacobi sums of some lower orders has been treated by many authors in the literature. In this paper we establish the congruences for Jacobi sums of order 2l^2 wi…