AbstractWe formulate a theory of invariants for the spin symmetric group in some suitable modules which involve the polynomial and exterior algebras. We solve the corresponding graded multiplicity problem in terms of specializations of the Schur Q-functions and a shifted q-hook formula. In addition, we provide a bijective proof for a formula of the principal specialization of the Schur Q-functions
AbstractWe study Koszul duality for finite dimensional hereditary algebras, and various generalisati...
We analyze the structure of the algebra K⟨x⟩Sn of symmetric polynomials in non-commuting variables i...
AbstractWe prove a strong characteristic-free analogue of the classical adjoint formula 〈sλ, sμf〉=〈s...
AbstractWe formulate a theory of invariants for the spin symmetric group in some suitable modules wh...
A simple method for the embedding On → Sn of ordinary and spin irreps in both n-dependent notation a...
AbstractThis work provides a vertex operator approach to the symmetric group Sn and its double cover...
AbstractThe aim of this paper is to present recent results of Yamaguchi (A duality of twisted group ...
This paper deals with some character values of the symmetric group Sn as well as its double cover ~S...
Abstract. After deriving inequalities on coefcients arising in the expansion of a Schur P-function i...
In this paper, what is already known about defect 2 blocks of symmetric groups is used to deduce inf...
AMS Subject Classication: 05E05, 05A17, 05A19, 05E10 Abstract. After deriving inequalities on coefci...
AMS Subject Classication: 05E05, 05A17, 05A19, 05E10 Abstract. After deriving inequalities on coefci...
This paper is about a family of symmetric rational functions that form a one-parameter generalizatio...
Infinite-dimensional algebras and symmetric functions arise in many diverse areas of mathematics and...
Infinite-dimensional algebras and symmetric functions arise in many diverse areas of mathematics and...
AbstractWe study Koszul duality for finite dimensional hereditary algebras, and various generalisati...
We analyze the structure of the algebra K⟨x⟩Sn of symmetric polynomials in non-commuting variables i...
AbstractWe prove a strong characteristic-free analogue of the classical adjoint formula 〈sλ, sμf〉=〈s...
AbstractWe formulate a theory of invariants for the spin symmetric group in some suitable modules wh...
A simple method for the embedding On → Sn of ordinary and spin irreps in both n-dependent notation a...
AbstractThis work provides a vertex operator approach to the symmetric group Sn and its double cover...
AbstractThe aim of this paper is to present recent results of Yamaguchi (A duality of twisted group ...
This paper deals with some character values of the symmetric group Sn as well as its double cover ~S...
Abstract. After deriving inequalities on coefcients arising in the expansion of a Schur P-function i...
In this paper, what is already known about defect 2 blocks of symmetric groups is used to deduce inf...
AMS Subject Classication: 05E05, 05A17, 05A19, 05E10 Abstract. After deriving inequalities on coefci...
AMS Subject Classication: 05E05, 05A17, 05A19, 05E10 Abstract. After deriving inequalities on coefci...
This paper is about a family of symmetric rational functions that form a one-parameter generalizatio...
Infinite-dimensional algebras and symmetric functions arise in many diverse areas of mathematics and...
Infinite-dimensional algebras and symmetric functions arise in many diverse areas of mathematics and...
AbstractWe study Koszul duality for finite dimensional hereditary algebras, and various generalisati...
We analyze the structure of the algebra K⟨x⟩Sn of symmetric polynomials in non-commuting variables i...
AbstractWe prove a strong characteristic-free analogue of the classical adjoint formula 〈sλ, sμf〉=〈s...
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