Unimodality via Kronecker products

Author:

Pak Igor,Panova Greta

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference38 articles.

1. Almkvist, G.: Partitions into odd, unequal parts. J. Pure Appl. Algebra 38, 121–126 (1985)

2. Almkvist, G.: Representations of $$\text{ SL }(2, \text{ C })$$ SL ( 2 , C ) and unimodal polynomials. J. Algebra 108, 283–309 (1987)

3. Ballantine, C.M., Orellana, R.C.: On the Kronecker product $$s_{(n-p, p)}\ast s_\lambda $$ s ( n - p , p ) * s λ , Electron. J. Combin. 12, RP 28, 26 (2005)

4. Ballantine, C.M., Orellana, R.C.: A combinatorial interpretation for the coefficients in the Kronecker product $$s_{(n-p, p)}\ast s_\lambda $$ s ( n - p , p ) * s λ , Sém. Lotharingien Combin. 54A, Art. B54Af, 29 (2006)

5. Blasiak, J.: Kronecker coefficients for one hook shape. arXiv:1209.2018

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