Divisibility of Andrews’ singular overpartitions by powers of 2 and 3
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory
Link
http://link.springer.com/content/pdf/10.1007/s40993-019-0161-2.pdf
Reference14 articles.
1. Ahmed, Z., Baruah, N.D.: New congruences for Andrews singular overpartitions. Int. J. Number Theory 11, 2247–2264 (2015)
2. Andrews, G.E.: Singular overpartitions. Int. J. Number Theory 11, 1523–1533 (2015)
3. Aricheta, V.M.: Congruences for Andrews $$(k, i)$$-singular overpartitions. Ramanujan J. 43, 535–549 (2017)
4. Barman, R., Ray, C.: Congruences for $$\ell $$-regular overpartitions and Andrews’ singular overpartitions. Ramanujan J. 45, 497–515 (2018)
5. Bringmann, K., Lovejoy, J.: Rank and congruences for overpartition pairs. Int. J. Number Theory 4, 303–322 (2008)
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1. Density results for the parity of (4k,k)-singular overpartitions;Journal of Number Theory;2024-09
2. Distribution of Andrews’ singular overpartitions $${\overline{C}}_{p,1}(n)$$;Research in Number Theory;2024-01-04
3. DIVISIBILITY OF SUMS OF PARTITION NUMBERS BY MULTIPLES OF 2 AND 3;Bulletin of the Australian Mathematical Society;2023-12-22
4. Arithmetic properties of 3-regular 6-tuple partitions;Indian Journal of Pure and Applied Mathematics;2022-10-17
5. Certain eta-quotients and arithmetic density of Andrews' singular overpartitions;Journal of Number Theory;2021-12
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