Alperin–McKay natural correspondences in solvable and symmetric groups for the prime $$p=2$$ p = 2

Author:

Giannelli Eugenio,Murray John,Tent Joan

Funder

University of Cambridge

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Reference21 articles.

1. Alperin, J.L.: Remarks on a Conjecture by McKay and a Theorem by Glaubermann. In: Seminar Lecture, Chicago (1974)

2. Bessenrodt, C.: On hooks of Young diagrams. Ann. Comb. 2, 103–110 (1998)

3. Bessenrodt, C., Kleshchev, A.: On Kronecker products of complex representations of the symmetric and alternating groups. Pac. J. Math. 190, 201–223 (1999)

4. Brauer, R.: On a conjecture by Nakayama. Trans. R. Soc. Can. Sect. III. (3) 41, 11–19 (1947)

5. Giannelli, E.: Characters of odd degree of symmetric groups. J. London Math. Soc. 96(1), 1–14 (2017)

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1. Kronecker positivity and 2-modular representation theory;Transactions of the American Mathematical Society, Series B;2021-12-10

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