Quotienting by quasisymmetric polynomials
Vasu Tewari (University of Hawaii)
27-Oct-2022, 19:00-20:00 (18 months ago)
Abstract: We introduce a new basis for the polynomial ring which has its genesis in the computation of the cohomology class of the permutahedral variety. We will see that this basis is very well-behaved in regards to reduction modulo the ideal of quasisymmetric polynomials. This has interesting ramifications of a discrete-geometric flavour that we will discuss -- for instance, a multivariate analogue of mixed Eulerian numbers comes up naturally, amongst other things. Joint with Philippe Nadeau (CNRS and Univ. Lyon).
commutative algebraalgebraic geometrycombinatorics
Audience: researchers in the topic
Matroids - Combinatorics, Algebra and Geometry Seminar
Organizer: | Ahmed* |
*contact for this listing |
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