The odd Littlewood–Richardson rule

Author:

Ellis Alexander P.

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference22 articles.

1. Buch, A.: The saturation conjecture (after A. Knutson and T. Tao). Enseign. Math., IIe Série 46, 43–60 (2000). arXiv:math.CO/9810180

2. Berenstein, A., Zelevinsky, A.: Triple multiplicities for sl(r+1) and the spectrum of the exterior algebra of the adjoint representation. J. Algebr. Comb. 1, 7–22 (1992)

3. Ellis, A.P., Khovanov, M.: The Hopf algebra of odd symmetric functions. Adv. Math. 231(2), 965–999 (2012). arXiv:1107.5610 [math.QA]

4. Ellis, A.P., Khovanov, M., Lauda, A.: The odd nilHecke algebra and its diagrammatics (2011). arXiv:1111.1320 [math.QA]

5. London Mathematical Society Student Texts;W. Fulton,1997

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1. The Differential Graded Odd NilHecke Algebra;Communications in Mathematical Physics;2016-01-19

2. An odd categorification of $U_q (\mathfrak{sl}_2)$;Quantum Topology;2016

3. On q-symmetric functions and q-quasisymmetric functions;Journal of Algebraic Combinatorics;2014-06-27

4. Oddification of the Cohomology of Type A Springer Varieties;International Mathematics Research Notices;2013-05-21

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