oxidant
发表于 2025-3-23 10:36:07
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Flounder
发表于 2025-3-23 15:16:33
Stable Bases of the Springer Resolution and Representation Theory,rchimedean local fields. In the end, we study the wall R-matrices, which relate stable bases for different alcoves. As an application, we give a categorification of the stable bases via the localization of Lie algebras over positive characteristic fields.
Foam-Cells
发表于 2025-3-23 19:08:06
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Trypsin
发表于 2025-3-24 01:19:55
Schubert Calculus and Its Applications in Combinatorics and Representation TheoryGuangzhou, China, No
organic-matrix
发表于 2025-3-24 03:12:00
2194-1009 udes world-leading researchers in Schubert CalculusThis book gathers research papers and surveys on the latest advances in Schubert Calculus, presented at the International Festival in Schubert Calculus, held in Guangzhou, China on November 6–10, 2017. With roots in enumerative geometry and Hilbert‘
CUMB
发表于 2025-3-24 09:35:10
Factorial Flagged Grothendieck Polynomials,ula, generalizing the work of Hudson–Matsumura[.]. As an application, we obtain alternative proofs of the tableau and the determinant formulas of vexillary double Grothendieck polynomials, which were originally obtained by Knutson–Miller–Yong[.] and Hudson–Matsumura[.] respectively. Furthermore, we
Crayon
发表于 2025-3-24 14:43:57
Flag Bundles, Segre Polynomials, and Push-Forwards,n bundles, including isotropic ones. All these formulas are proved in a rather uniform way by using the step-by-step construction of flag bundles and the Gysin formula for a projective bundle. In this way we obtain a comprehensive list of new general formulas. The content of this paper was presented
ungainly
发表于 2025-3-24 15:49:30
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周年纪念日
发表于 2025-3-24 21:47:32
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牌带来
发表于 2025-3-25 01:06:17
Minuscule Schubert Calculus and the Geometric Satake Correspondence, and the geometric Satake correspondence of Lusztig, Ginzburg, and Mirković and Vilonen. Along the way we obtain new proofs of equivariant Giambelli formulas for the ordinary and orthogonal Grassmannians, as well as a simple derivation of the “rim-hook” rule for computing in the equivariant quantum