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Paper detail

Double Grothendieck Polynomials for Symplectic and Odd Orthogonal Grassmannians

We study the double Grothendieck polynomials of Kirillov--Naruse for the symplectic and odd orthogonal Grassmannians. These functions are explicitly written as sums of Pfaffian and are identified with the stable limits of the fundamental classes of Schubert varieties in the torus equivariant connective K-theory of these isotropic Grassmannians. We also provide a combinatorial description of the ring formally spanned by double Grothendieck polynomials.

preprint2018arXivOpen access
Thomas HudsonTakeshi IkedaTomoo MatsumuraHiroshi Naruse
math.COmath.AG
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Thomas HudsonTakeshi IkedaTomoo MatsumuraHiroshi Naruse

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