Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach

Bibliographic Details
Main Author: Koustav Banerjee
Format: Article
Language:English
Published: University of Haifa, Department of Mathematics 2023-02-01
Series:Enumerative Combinatorics and Applications
Subjects:
Online Access:https://ecajournal.haifa.ac.il/Volume2023/ECA2023_S2A12.pdf
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spelling doaj.art-4093fb227e6e4027806f551369a0ca1d2023-02-17T05:02:08ZengUniversity of Haifa, Department of MathematicsEnumerative Combinatorics and Applications2710-23352023-02-0132Article #S2R1210.54550/ECA2023V3S2R12Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approachKoustav Banerjee0Johannes Kepler Universityhttps://ecajournal.haifa.ac.il/Volume2023/ECA2023_S2A12.pdfpartitionsoverpartitionsconvexity
spellingShingle Koustav Banerjee
Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach
Enumerative Combinatorics and Applications
partitions
overpartitions
convexity
title Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach
title_full Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach
title_fullStr Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach
title_full_unstemmed Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach
title_short Positivity of the second shifted difference of partitions and overpartitions: a combinatorial approach
title_sort positivity of the second shifted difference of partitions and overpartitions a combinatorial approach
topic partitions
overpartitions
convexity
url https://ecajournal.haifa.ac.il/Volume2023/ECA2023_S2A12.pdf
work_keys_str_mv AT koustavbanerjee positivityofthesecondshifteddifferenceofpartitionsandoverpartitionsacombinatorialapproach