Geodesic
A Generalization of a Construction Due to Robinson
Canadian journal of mathematics, Tome 28 (1976) no. 3, pp. 665-672

Voir la notice de l'article provenant de la source Cambridge University Press

A method for constructing the product of two Schur functions was stated, but not proved in the most general case, by Littlewood and Richardson [1] in 1934. This method, which came to be known as the Littlewood-Richardson rule, was later proved completely by Robinson [2] in 1938. In this proof, Robinson describes an operation on a finite sequence of positive integers. It is this operation, set in a more general context, that is the subject of this paper. 
Thomas, Glânffrwd P. A Generalization of a Construction Due to Robinson. Canadian journal of mathematics, Tome 28 (1976) no. 3, pp. 665-672. doi: 10.4153/CJM-1976-067-1
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[1] 1. Littlew∞d, D. E. and Richardson, A. R., Group characters and algebra, Phil. Trans. Royal Soc. London. A233 (1934), 99–141. Google Scholar

[2] 2. de, G. Robinson, B., On the representations of the symmetric group, Amer. J. Math. 60 (1938), 745–760. Google Scholar

[3] 3. Thomas, G. P., Baxter algebras and Schur functions, Ph.D. Thesis, University College of Swansea, Sept. 1974. Google Scholar

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