Publication date
December 1992
DOI Publisher
Published by Elsevier Inc. ISSN
0196-8858Abstract
AbstractWe derive some stability properties and recurrence relations for plethysm coefficients
AbstractWe derive some stability properties and recurrence relations for plethysm coefficients
AbstractThe plethysms of the Weyl characters associated to a classical Lie group by the symmetric fu...
In the 90’s a collection of Plethystic operators were introduced in [3], [7] and [8] to solve some R...
International audienceThe reduced notation for irreducible representations of the symmetric group S-...
Plethysm coefficients are important structural constants in the representation the- ory of the symm...
We study the algebraic properties of plethystic vertex operators, introduced in J. Phys. A: Math. Th...
Specializations of Schur functions are exploited to define and evaluate the Schur functions s?[?X] a...
The plethysm coefficient $p(\nu, \mu, \lambda)$ is the multiplicity of the Schur function $s_\lambda...
International audiencePlethysm coefficients are important structural constants in the theory of symm...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
We propose a new approach to study plethysm coefficients by using the Schur-Weyl duality between the...
We study three types of polytopes occurring in combinatorial representation theory. The first two ar...
We study three types of polytopes occurring in combinatorial representation theory. The first two ar...
We propose a new approach to study plethysm coefficients by using the Schur-Weyl duality between the...
AbstractThe plethysm of two Schur functions can be expressed as a sum of Schur functions with nonneg...
AbstractThe plethysms of the Weyl characters associated to a classical Lie group by the symmetric fu...
In the 90’s a collection of Plethystic operators were introduced in [3], [7] and [8] to solve some R...
International audienceThe reduced notation for irreducible representations of the symmetric group S-...
Plethysm coefficients are important structural constants in the representation the- ory of the symm...
We study the algebraic properties of plethystic vertex operators, introduced in J. Phys. A: Math. Th...
Specializations of Schur functions are exploited to define and evaluate the Schur functions s?[?X] a...
The plethysm coefficient $p(\nu, \mu, \lambda)$ is the multiplicity of the Schur function $s_\lambda...
International audiencePlethysm coefficients are important structural constants in the theory of symm...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
We propose a new approach to study plethysm coefficients by using the Schur-Weyl duality between the...
We study three types of polytopes occurring in combinatorial representation theory. The first two ar...
We study three types of polytopes occurring in combinatorial representation theory. The first two ar...
We propose a new approach to study plethysm coefficients by using the Schur-Weyl duality between the...
AbstractThe plethysm of two Schur functions can be expressed as a sum of Schur functions with nonneg...
AbstractThe plethysms of the Weyl characters associated to a classical Lie group by the symmetric fu...
In the 90’s a collection of Plethystic operators were introduced in [3], [7] and [8] to solve some R...
International audienceThe reduced notation for irreducible representations of the symmetric group S-...
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