\(K\)-theoretic Pieri rule via iterated residues

zbMath1422.14056MaRDI QIDQ2632687

Justin Allman, Richárd Rimányi

Publication date: 15 May 2019

Published in: Séminaire Lotharingien de Combinatoire (Search for Journal in Brave)

Full work available at URL: http://www.mat.univie.ac.at/~slc/wpapers/FPSAC2018//48-Allman-Rimanyi.html

zbMATH Keywords

\(K\)-theoryPieri ruleGrothendieck polynomialiterated residue

Mathematics Subject Classification ID

Classical problems, Schubert calculus (14N15) Applications of methods of algebraic (K)-theory in algebraic geometry (14C35)

Related Items (1)

Integrable models and \(K\)-theoretic pushforward of Grothendieck classes

Cites Work

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• Quiver coefficients of Dynkin type
• Grothendieck classes of quiver varieties.
• Positivity in the Grothendieck group of complex flag varieties.
• A Littlewood-Richardson rule for the \(K\)-theory of Grassmannians.
• Combinatorial aspects of the \(K\)-theory of Grassmannians
• Grothendieck classes of quiver cycles as iterated residues

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