Spin Kostka polynomials

Author:

Wan Jinkui,Wang Weiqiang

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference23 articles.

1. Brylinski, R.: Limits of weight spaces, Lusztig’s q-analogs, and fiberings of adjoint orbits. J. Am. Math. Soc. 2, 517–533 (1989)

2. Chen, H., Guay, N.: Twisted affine Lie superalgebra of type Q and quantization of its enveloping superalgebra. Math. Z. (2012). To appear doi: 10.1007/s00209-011-0935-2

3. Désarménien, J., Leclerc, B., Thibon, J.: Hall–Littlewood functions and Kostka-Foulkes polynomials in representation theory. Sém. Lothar. Combin. 32, B32c (1994). Approx. 38 pp

4. Garsia, A., Haiman, M.: A graded representation module for Macdonald’s polynomials. Proc. Natl. Acad. Sci. USA 90, 3607–3610 (1993)

5. Garsia, A., Procesi, C.: On certain graded S n -modules and the q-Kostka polynomials. Adv. Math. 94, 82–138 (1992)

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1. Spin Kostka polynomials and vertex operators;Pacific Journal of Mathematics;2023-09-03

2. Q-Kostka polynomials and spin Green polynomials;Monatshefte für Mathematik;2023-03-20

3. Modular Macdonald functions and generalized Newton's identity;Journal of Algebra;2015-11

4. Frobenius character formula and spin generic degrees for Hecke-Clifford algebra;Proceedings of the London Mathematical Society;2012-08-16

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