Counting vertices in Gelfand–Zetlin polytopes-Reference-Cited by-同舟云学术

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Counting vertices in Gelfand–Zetlin polytopes

Published:2013-05 Issue:4 Volume:120 Page:960-969
ISSN:0097-3165
Container-title:Journal of Combinatorial Theory, Series A
language:en
Short-container-title:Journal of Combinatorial Theory, Series A

Author:

Gusev Pavel,Kiritchenko Valentina,Timorin Vladlen

Publisher

Elsevier BV

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference8 articles.

1. The Gelʼfand–Cetlin system and quantization of the complex flag manifolds;Guillemin;J. Funct. Anal.,1983

2. Finite dimensional representations of the group of unimodular matrices;Gelfand;Dokl. Akad. Nauk USSR (N.S.),1950

3. Gelfand–Zetlin polytopes and flag varieties;Kiritchenko;Int. Math. Res. Not.,2010

4. Schubert calculus and Gelfand–Zetlin polytopes;Kiritchenko;Russian Math. Surveys,2012

5. Toric degeneration of Schubert varieties and Gelfand–Tsetlin polytopes;Kogan;Adv. Math.,2005

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1. On the number of faces of the Gelfand–Zetlin polytope;St. Petersburg Mathematical Journal;2022-05-05

2. Faces of polyhedra associated with relation modules;Arkiv för Matematik;2022

3. On the combinatorics of string polytopes;Journal of Combinatorial Theory, Series A;2021-11

4. On the f-vectors of Gelfand–Cetlin polytopes;European Journal of Combinatorics;2018-01

5. The Face Structure and Geometry of Marked Order Polyhedra;Order;2017-11-28

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