Proof of a conjecture of Ballantine and Merca on truncated sums of 6-regular partitions
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Publication:6543056
DOI10.1016/J.JCTA.2024.105903zbMATH Open1541.05014MaRDI QIDQ6543056
Publication date: 24 May 2024
Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)
Cites Work
- Title not available (Why is that?)
- The truncated pentagonal number theorem
- A truncated Jacobi triple product theorem
- Proofs of two conjectures on truncated series
- Truncated theta series and a problem of Guo and Zeng
- Two truncated identities of Gauss
- Truncated Jacobi triple product series
- New truncated theorems for three classical theta function identities
- Truncated sums for the partition function and a problem of Merca
- A truncated theta identity of Gauss and overpartitions into odd parts
- Truncated versions of three identities of Euler and Gauss
- On Two Truncated Quintuple Series Theorems
- Truncated Theta Series and Rogers-Ramanujan Functions
- Truncated sums for certain restricted partition functions and transformation formulas for basic hypergeometric series
- 6-regular partitions: new combinatorial properties, congruences, and linear inequalities
Related Items (4)
Positivity and tails of pentagonal number series ⋮ Truncated theta series related to the Jacobi triple product identity ⋮ Proofs of some conjectures of Merca on truncated series involving the Rogers-Ramanujan functions ⋮ Some conjectures of Ballantine and Merca on truncated sums and the minimal excludant in congruences classes
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