Linear transformations of vertex operators of Hall-Littlewood polynomials
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Publication:6187989
DOI10.1007/s10958-023-06324-1arXiv2202.01544OpenAlexW4323045979MaRDI QIDQ6187989
Publication date: 1 February 2024
Published in: Journal of Mathematical Sciences (New York) (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2202.01544
Cites Work
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- Factorial \(P\)- and \(Q\)-Schur functions represent equivariant quantum Schubert classes
- \(K\)-theoretic analogues of factorial Schur \(P\)- and \(Q\)-functions
- On a family of symmetric rational functions
- A proof of \(K\)-theoretic Littlewood-Richardson rules by Bender-Knuth-type involutions
- Solitons and infinite dimensional Lie algebras
- Vertex operators, symmetric functions, and the spin group \(\Gamma_ n\)
- A new class of symmetric polynomials defined in terms of tableaux
- Transformation groups of soliton equations. IV: A new hierarchy of soliton equations of KP-type
- Transformation groups for soliton equations. Euclidean Lie algebras and reduction of the KP hierarchy
- Representations of finite classical groups. A Hopf algebra approach
- Vertex operators and Hall-Littlewood symmetric functions
- DKP and MDKP hierarchy of soliton equations
- A new tableau representation for supersymmetric Schur functions
- Shift operators and factorial symmetric functions
- Schur functions: Theme and variations
- Generating functions for shifted symmetric functions
- Equivalence of formulations of the MKP hierarchy and its polynomial tau-functions
- Elementary proof and application of the generating functions for generalized Hall-Littlewood functions
- Quantum immanants and higher Capelli identities
- Combinatorial aspects of the \(K\)-theory of Grassmannians
- Grothendieck polynomials and the boson-fermion correspondence
- Polynomial tau-functions for the multicomponent KP hierarchy
- Free-fermions and skew stable Grothendieck polynomials
- Generalized vertex operators of Hall-Littlewood polynomials as twists of charged free fermions
- Polynomial KP and BKP \(\tau\)-functions and correlators
- The Capelli eigenvalue problem for Lie superalgebras
- Multiparameter Schur \(Q\)-functions are solutions of the BKP hierarchy
- Schubert classes in the equivariant cohomology of the Lagrangian Grassmannian
- Dual multiparameter Schur Q-functions
- Refined dual Grothendieck polynomials, integrability, and the Schur measure
- Vertex models, TASEP and Grothendieck polynomials
- Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras
- K-theoretic boson–fermion correspondence and melting crystals
- The factorial Schur function
- Excited Young diagrams and equivariant Schubert calculus
- Inhomogeneous basis set of symmetric polynomials defined by tableaux.
- Operator Approach to the Kadomtsev-Petviashvili Equation–Transformation Groups for Soliton Equations III–
- Puissances extérieures, déterminants et cycles de Schubert
- A Littlewood-Richardson rule for factorial Schur functions
- Capelli identities for lie superalgebras
- Generalized (co)homology of the loop spaces of classical groups and the universal factorial Schur $P$- and $Q$-functions
- Universal Gysin formulas for the universal Hall-Littlewood functions
- Schur 𝑄-functions and the Capelli eigenvalue problem for the Lie superalgebra \ger𝑞(𝑛)
- Polynomial tau-functions of BKP and DKP hierarchies
- Polynomial tau-functions of the KP, BKP, and the s-component KP hierarchies
- Determinantal formulas for dual Grothendieck polynomials
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