S. Krishnamoorthy

activity

20152024

most citedThe Eisenstein elements of modular symbols for level product of two distinct odd primes

4 citations · 11 across the 16 of their papers we have counts for

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Showing 2023Show all

4 papers · 1 filter

math.NT2023

A collage of results on the divisibility and indivisibility of class numbers of quadratic fields

Srilakshmi Krishnamoorthy, Sunil Kumar Pasupulati, Muneeswaran R

The investigation of the ideal class group $C l_{K}$ of an algebraic number field $K$ is one of the key subjects of inquiry in algebraic number theory since it encodes a lot of arithm…

math.NT2023

Some New Congruences for $ℓ$ -Regular Multipartitions

Srilakshmi Krishnamoorthy, Abinash Sarma

For a positive integer $n$ , let $B_{ℓ_{1}, \dots, ℓ_{r}} (n)$ denote the number of $(ℓ_{1}, ℓ_{2}, \dots, ℓ_{r})$ -regular multipartitions of $n$ . If $\ell_1=\ell_2=\cdots=\ell_r=\e…

math.NT2023

Modular degree and a conjecture of Watkins

Subham Bhakta, Srilakshmi Krishnamoorthy, Sunil Kumar Pasupulati

Given an elliptic curve $E / Q$ of conductor $N$ , there exists a surjective morphism $ϕ_{E} : X_{0} (N) \to E$ defined over $Q$ . In this article, we discuss the growth of…

math.NT2023

Congruence classes for modular forms over small sets

Subham Bhakta, S. Krishnamoorthy, R. Muneeswaran

J.P. Serre showed that for any integer $m, a (n) \equiv 0 (mod m)$ for almost all $n,$ where $a (n)$ is the $n^{th}$ Fourier coefficient of any modular form with rational coeff…

A collage of results on the divisibility and indivisibility of class numbers of quadratic fields

Some New Congruences for ℓ-Regular Multipartitions

Modular degree and a conjecture of Watkins

Congruence classes for modular forms over small sets

Some New Congruences for $ℓ$ -Regular Multipartitions