D. S. Gireesh

most citedOn 3 and 9-regular cubic partitions

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2026

On an Overpartition Analogue of $S O M E (n)$

D. S. Gireesh, B. Hemanthkumar

Recently, Andrews and Dastidar introduced the partition function $S O M E (n)$ , defined as the sum of all the odd parts in the partitions of $n$ minus the sum of all the even parts in…

math.NT2019★ 1 cited

On 3 and 9-regular cubic partitions

D. S. Gireesh, M. S. Mahadeva Naika, Shivashankar C

Let $a_{3} (n)$ and $a_{9} (n)$ are 3 and 9-regular cubic partitions of $n$ . In this paper, we find the infinite family of congruences modulo powers of 3 for $a_{3} (n)$ and $a_{9} (n)$ such a…

On an Overpartition Analogue of SOME(n)

On 3 and 9-regular cubic partitions

On an Overpartition Analogue of $S O M E (n)$