A Littlewood-Richardson rule for the K-theory of Grassmannians
Anders Skovsted Buch
Abstract
We prove an explicit combinatorial formula for the structure constants of the Grothendieck ring of a Grassmann variety with respect to its basis of Schubert structure sheaves. We furthermore relate K-theory of Grassmannians to a bialgebra of stable Grothendieck polynomials, which is a K-theory parallel of the ring of symmetric functions.
Create a lesson
Related papers
Conjecture B for X10 and its genus-two mirror
Alex Junior Gomez Saltachin
A Bubble Compactification of KSBA Moduli Space of Surfaces of General Type
Yunfeng Jiang
Admissible extremal rays and the anticanonical minimal model program
Sung Rak Choi, Sungwook Jang, Dae-Won Lee
Global vector fields and the automorphism group of regular semisimple Hessenberg varieties
Mikiya Masuda, Takashi Sato, Haozhi Zeng
D-equivalence conjecture for hyperkähler varieties of generalized Kummer type
Will Donovan, Chengxi Wang, Nantao Zhang
Min-plus Bruhat decomposition
Dima Grigoriev