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| Generalized Littlewood-Richardson coefficients, canonical bases and total positivity |
| Abstract: In a joint work with A.Berenstein, explicit polyhedral combinatorial expressions are obtained for generalized Littlewood-Richardson coefficients (= tensor product multiplicities) for an arbitrary semisimple Lie algebra. These expressions naturally correspond to different parametrizations of the canonical basis. Our main tool is an unexpected relationship (``geometric lifting") between combinatorics of the canonical basis, and geometry of totally positive varieties. |
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Web page: Alexandru I. Suciu | Created: January 26, 2000 |
| Maintained by: Hal Schenck | URL: http://www.math.neu.edu/~GASC/gas/azelevinsky.html |