The number of inversions of permutations with fixed shape

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Autores principales:	Arvind Ayyer, Naya Banerjee
Formato:	article
Lenguaje:	EN
Publicado:	University of Haifa, Department of Mathematics 2021
Materias:	inversions jump partitions minimal permutations robinson-schensted correspondence Mathematics QA1-939
Acceso en línea:	https://doaj.org/article/659c3b845951444a848e7cf04c5a4b9a
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spelling	oai:doaj.org-article:659c3b845951444a848e7cf04c5a4b9a2021-11-17T14:09:42ZThe number of inversions of permutations with fixed shape10.54550/ECA2022V2S4PP12710-2335https://doaj.org/article/659c3b845951444a848e7cf04c5a4b9a2021-11-01T00:00:00Zhttps://doaj.org/toc/2710-2335Arvind AyyerNaya BanerjeeUniversity of Haifa, Department of Mathematicsarticleinversionsjump partitionsminimal permutationsrobinson-schensted correspondenceMathematicsQA1-939ENEnumerative Combinatorics and Applications, Vol 2, Iss 4, p Article #S4PP1 (2021)
institution	DOAJ
collection	DOAJ
language	EN
topic	inversions jump partitions minimal permutations robinson-schensted correspondence Mathematics QA1-939
spellingShingle	inversions jump partitions minimal permutations robinson-schensted correspondence Mathematics QA1-939 Arvind Ayyer Naya Banerjee The number of inversions of permutations with fixed shape
format	article
author	Arvind Ayyer Naya Banerjee
author_facet	Arvind Ayyer Naya Banerjee
author_sort	Arvind Ayyer
title	The number of inversions of permutations with fixed shape
title_short	The number of inversions of permutations with fixed shape
title_full	The number of inversions of permutations with fixed shape
title_fullStr	The number of inversions of permutations with fixed shape
title_full_unstemmed	The number of inversions of permutations with fixed shape
title_sort	number of inversions of permutations with fixed shape
publisher	University of Haifa, Department of Mathematics
publishDate	2021
url	https://doaj.org/article/659c3b845951444a848e7cf04c5a4b9a
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The number of inversions of permutations with fixed shape

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