AbstractHall–Littlewood functions indexed by rectangular partitions, specialized at primitive roots of unity, can be expressed as plethysms. We propose a combinatorial proof of this formula using Schilling's bijection between ribbon tableaux and ribbon rigged configurations
This paper proves a combinatorial rule giving all maximal and minimal partitions $\lambda$ such that...
AbstractAn overview is provided of some of the basic facts concerning rim hook lattices and ribbon t...
Let sν ◦ sµ denote the plethystic product of the Schur functions sν and sµ. In this article we defin...
Hall-Littlewood functions indexed by rectangular partitions, specialized at primitive roots of unity...
AbstractHall–Littlewood functions indexed by rectangular partitions, specialized at primitive roots ...
arXiv:math.CO/0611824International audienceWe describe a general algorithm for generating various fa...
AbstractA new combinatorial approach to the ribbon tableaux generating functions and q-Littlewood–Ri...
We describe a general algorithm for generating various families of ribbon tableaux and computing the...
We describe a general algorithm for generating various families of ribbon tableaux and computing the...
The plethysm coefficient $p(\nu, \mu, \lambda)$ is the multiplicity of the Schur function $s_\lambda...
2022 Spring.Includes bibliographical references.The Schur Q-functions form a basis of the algebra Ω ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2005.Includes bibliogr...
AbstractThe plethysms of the Weyl characters associated to a classical Lie group by the symmetric fu...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
This thesis begins with the study of a class of symmetric functions {x} which are generating functio...
This paper proves a combinatorial rule giving all maximal and minimal partitions $\lambda$ such that...
AbstractAn overview is provided of some of the basic facts concerning rim hook lattices and ribbon t...
Let sν ◦ sµ denote the plethystic product of the Schur functions sν and sµ. In this article we defin...
Hall-Littlewood functions indexed by rectangular partitions, specialized at primitive roots of unity...
AbstractHall–Littlewood functions indexed by rectangular partitions, specialized at primitive roots ...
arXiv:math.CO/0611824International audienceWe describe a general algorithm for generating various fa...
AbstractA new combinatorial approach to the ribbon tableaux generating functions and q-Littlewood–Ri...
We describe a general algorithm for generating various families of ribbon tableaux and computing the...
We describe a general algorithm for generating various families of ribbon tableaux and computing the...
The plethysm coefficient $p(\nu, \mu, \lambda)$ is the multiplicity of the Schur function $s_\lambda...
2022 Spring.Includes bibliographical references.The Schur Q-functions form a basis of the algebra Ω ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2005.Includes bibliogr...
AbstractThe plethysms of the Weyl characters associated to a classical Lie group by the symmetric fu...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
This thesis begins with the study of a class of symmetric functions {x} which are generating functio...
This paper proves a combinatorial rule giving all maximal and minimal partitions $\lambda$ such that...
AbstractAn overview is provided of some of the basic facts concerning rim hook lattices and ribbon t...
Let sν ◦ sµ denote the plethystic product of the Schur functions sν and sµ. In this article we defin...