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Products of Closed k-Schur Katalan Functions
Following applications of Catalan functions to resolve conjectures about k-Schur functions, which are Schubert homology representatives of the affine Grassmannian, the K-theoretic Catalan functions (or Katalan functions) have offered a rich combinatorial structure with connections to the K-homology K∗(Gr), Hopf isomorphic to Λ(k).openaire +1 more source
Free fermions and Schur expansions of multi-Schur functions
Journal of Combinatorial Theory - Series A, 2023Shinsuke Iwao
exaly
1995
Let \(D\) be an open convex subset of \(\mathbb{R}^n\), \(Y\) a Banach space with a normal convex cone \(K\) and \(f: D\to Y\) a given function. Then the following conditions are equivalent: \(f\) is \(K\)-Wright-concave; \(f\) generates \(K\)-Schur-concave sums; \(f= A+ V\) with additive \(A\) and concave \(V\); \(f\) is \(K\)-midconcave and \[ f(tx+ (
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Let \(D\) be an open convex subset of \(\mathbb{R}^n\), \(Y\) a Banach space with a normal convex cone \(K\) and \(f: D\to Y\) a given function. Then the following conditions are equivalent: \(f\) is \(K\)-Wright-concave; \(f\) generates \(K\)-Schur-concave sums; \(f= A+ V\) with additive \(A\) and concave \(V\); \(f\) is \(K\)-midconcave and \[ f(tx+ (
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Indecomposable 0-Hecke modules for extended Schur functions
Proceedings of the American Mathematical Society, 2020Dominic Searles
exaly
Schur Functions and Their Realizations in the Slice Hyperholomorphic Setting
Integral Equations and Operator Theory, 2011Daniel Alpay +2 more
exaly
Quasisymmetric Schur functions
Journal of Combinatorial Theory - Series A, 2011S Van Willigenburg
exaly
Kohnert tableaux and a lifting of quasi-Schur functions
Journal of Combinatorial Theory - Series A, 2018Dominic Searles
exaly
A lift of Schur's Q-functions to the peak algebra
Journal of Combinatorial Theory - Series A, 2015Naihuan Jing, Yunnan Li
exaly
Catalan functions and ?-Schur positivity
Journal of the American Mathematical Society, 2019Jonah Blasiak
exaly
Skew row-strict quasisymmetric Schur functions
Journal of Algebraic Combinatorics, 2015Elizabeth Niese
exaly

