DEGENERATE SCHUBERT VARIETIES IN TYPE A

Author:

CHIRIVÌ ROCCO,FANG XIN,FOURIER GHISLAIN

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology,Algebra and Number Theory

Reference20 articles.

1. F. Ardila, T. Bliem, D. Salazar, Gelfand-Tsetlin polytopes and Feigin-Fourier- Littelmann-Vinberg polytopes as marked poset polytopes, J. Combin. Theory Ser. A 118 (2011), no. 8, 2454-2462.

2. Y. Biers-Ariel, The number of permutations avoiding a set of generalized per- mutation patterns, J. Integer Sequences 20 (2017), Article 17.8.3.

3. M. Bóna, The permutation classes equinumerous to the smooth class, Electronic J. of Combinatorics 5 (1998), #R31.

4. L. Bossinger, M. Lanini, Following Schubert varieties under Feigin’s degeneration of the ag variety, arXiv:1802.04320 (2018).

5. N. Bourbaki, Groupes et Algébres de Lie, Chap. 4-6, Éléments de Mathématique, Fasc. XXXIV, Hermann, Paris, 1968; Masson, Paris, 1981.

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1. Following Schubert varieties under Feigin’s degeneration of the flag variety;Journal of Algebraic Combinatorics;2024-04-17

2. A Bijection Between Evil-Avoiding and Rectangular Permutations;The Electronic Journal of Combinatorics;2023-10-20

3. PBW filtration and monomial bases for Demazure modules in types A and C;Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry;2022-09-17

4. Schubert Polynomials, the Inhomogeneous TASEP, and Evil-Avoiding Permutations;International Mathematics Research Notices;2022-04-20

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