activity
19992021
most citedLinking the Circle and the Sieve: Ramanujan - Fourier Series

9 citations · 21 across the 21 of their papers we have counts for

collaborators

21 papers

math.NT2021

A heuristic derivation of linear recurrence relations for and

H. Gopalakrishna Gadiyar, R. Padma

We have gone back to old methods found in the historical part of Hardy's Divergent Series well before the invention of the modern analytic continuation to use formal manipulation o…

math.NT2016★ 1 cited

The Discrete Logarithm Problem over Prime Fields can be transformed to a Linear Multivariable Chinese Remainder Theorem

H. Gopalakrishna Gadiyar, R. Padma

We show that the classical discrete logarithm problem over prime fields can be reduced to that of solving a system of linear modular equations.

math.NT2016

Algorithmic construction of Shimura - Taniyama - Weil parametrization of elliptic curves over the rationals

H. Gopalakrishna Gadiyar, R. Padma

In this note we give an algorithm to explicitly construct the modular parametrization of an elliptic curve over the rationals given the Weierstrass function .

cs.IT2014

Hamming's Original Paper Rewritten in Symbolic Form: A Preamble to Coding Theory

H. Gopalakrishna Gadiyar, R. Padma

In this note we try to bring out the ideas of Hamming's classic paper on coding theory in a form understandable by undergraduate students of mathematics.

math.NT2012

Hurwitz - Bernoulli Numbers, Formal Groups and the L - Functions of Elliptic Curves

H. Gopalakrishna Gadiyar, R. Padma

Classically, Euler developed the theory of the Riemann zeta - function using as his starting point the exponential and partial fraction forms of cot(z) . In this paper we wish to d…

math.NT2009

Ramanujan Summation and the Exponential Generating Function

B. Candelpergher, H. Gopalkrishna Gadiyar, R. Padma

In the sixth chapter of his notebooks Ramanujan introduced a method of summing divergent series which assigns to the series the value of the associated Euler-MacLaurin constant tha…