Abstract
We introduce a new basis of the non-commutative symmetric functions whose elements have Schur functions as their commutative images. Dually, we build a basis of the quasi-symmetric functions which expand positively in the fundamental quasi-symmetric functions and decompose Schur functions according to a signed combinatorial formula. © 2013 Discrete Mathematics and Theoretical Computer Science (DMTCS).
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CITATION STYLE
Berg, C., Bergeron, N., Saliola, F., Serrano, L., & Zabrocki, M. (2013). The immaculate basis of the non-commutative symmetric functions (Extended Abstract). In Discrete Mathematics and Theoretical Computer Science (pp. 265–276).
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