The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal

Combinatorics

Bibliographic Details
Main Author: Brendon Rhoades
Format: Article
Language:English
Published: Discrete Mathematics & Theoretical Computer Science 2010-01-01
Series:Discrete Mathematics & Theoretical Computer Science
Subjects:
Online Access:https://dmtcs.episciences.org/515/pdf
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author Brendon Rhoades
author_facet Brendon Rhoades
author_sort Brendon Rhoades
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description Combinatorics
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spelling doaj.art-4cb6ee1c292c44388917272025fa12542024-03-07T15:17:40ZengDiscrete Mathematics & Theoretical Computer ScienceDiscrete Mathematics & Theoretical Computer Science1365-80502010-01-01Vol. 12 no. 5Combinatorics10.46298/dmtcs.515515The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equalBrendon Rhoades0Department of Mathematics [MIT]Combinatoricshttps://dmtcs.episciences.org/515/pdfquantum groupcluster algebracanonical basis[info.info-dm] computer science [cs]/discrete mathematics [cs.dm]
spellingShingle Brendon Rhoades
The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal
Discrete Mathematics & Theoretical Computer Science
quantum group
cluster algebra
canonical basis
[info.info-dm] computer science [cs]/discrete mathematics [cs.dm]
title The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal
title_full The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal
title_fullStr The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal
title_full_unstemmed The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal
title_short The cluster and dual canonical bases of Z[x(11), ..., x(33)] are equal
title_sort cluster and dual canonical bases of z x 11 x 33 are equal
topic quantum group
cluster algebra
canonical basis
[info.info-dm] computer science [cs]/discrete mathematics [cs.dm]
url https://dmtcs.episciences.org/515/pdf
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