T. Kathiravan

most citedSome New Congruences for

l

-Regular Partitions Modulo

l

1 citations · 3 across the 4 of their papers we have counts for

collaborators

4 papers

math.NT2023★ 1 cited

Some congruences for $(ℓ, k)$ and $(ℓ, k, r)$ -regular partitions

T Kathiravan, K Srinivas, Usha K Sangale

Let $b_{ℓ, k} (n), b_{ℓ, k, r} (n)$ count the number of $(ℓ, k)$ , $(ℓ, k, r)$ -regular partitions respectively. In this paper we shall derive infinite families of congruen…

math.NT2019★ 1 cited

Ramanujan type of congruences modulo m for (l, m)-regular bipartitions

T. Kathiravan

Let $B_{l, m} (n)$ denote the number of $(l, m)$ -regular bipartitions of $n$ . Recently, many authors proved several infinite families of congruences modulo $3$ , $5$ and $11$ for $B_{l…

math.NT2019

Some congruences for $(s, t)$ -regular bipartitions modulo $t$

T. Kathiravan, K. Srilakshmi

In this work, we study the function $B_{s, t} (n)$ , which counts the number of $(s, t)$ -regular bipartitions of $n$ . Recently, many authors proved infinite families of congruences mod…

math.NT2019★ 1 cited

Some New Congruences for $l$ -Regular Partitions Modulo $l$

S. Abinash, T. Kathiravan, K. Srilakshmi

A partition of $n$ is $l$ -regular if none of its parts is divisible by $l$ . Let $b_{l} (n)$ denote the number of $l$ -regular partitions of $n$ . In this paper, using theta function ide…

Some congruences for (ℓ,k) and (ℓ,k,r)-regular partitions

Ramanujan type of congruences modulo m for (l, m)-regular bipartitions

Some congruences for (s,t)-regular bipartitions modulo t

Some New Congruences for l-Regular Partitions Modulo l

Some congruences for $(ℓ, k)$ and $(ℓ, k, r)$ -regular partitions

Some congruences for $(s, t)$ -regular bipartitions modulo $t$

Some New Congruences for $l$ -Regular Partitions Modulo $l$