Caltech/USC Algebra & Geometry Seminar (Held at USC): Delta Conjecture and affine Springer fibers
About this Event
3620 South Vermont Avenue, Los Angeles, CA 90089
Eugene Gorsky, UC Davis
Title: Delta Conjecture and affine Springer fibers
Abstract. Delta Conjecture of Haglund, Remmel and Wilson is the identity describing the action of Macdonald operators on elementary symmetric functions. The conjecture was proved independently by Blasiak-Haiman-Morse-Pun-Seelinger, and D'Adderio-Mellit. In this talk, I will give a geometric model for Delta conjecture using affine Springer fibers. This is a joint work with Sean Griffin and Maria Gillespie.
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