AbstractWe establish a combinatorial interpretation for various operations on symmetric functions, such as plethysm, scalar product, and derivation. Thus we obtain proofs of formulas involving symmetric functions in term of combinatorial constructions on permutations
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
AbstractIn a recent paper, Brenti shows that enumerating a conjugacy class of Sn with respect to exc...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
AbstractWe establish a combinatorial interpretation for various operations on symmetric functions, s...
This monograph provides a self-contained introduction to symmetric functions and their use in enumer...
AbstractIn a recent paper, Brenti shows that enumerating a conjugacy class of Sn with respect to exc...
One of the latest interests of Combinatorics is the development of a systematic theory of bijective ...
One of the latest interests of Combinatorics is the development of a systematic theory of bijective ...
One of the latest interests of Combinatorics is the development of a systematic theory of bijective ...
Orientador: Jose Plinio de Oliveira Santos, Marcio Antonio de Faria RosaDissertação (mestrado) - Uni...
Abstract: In this paper, we calculate the generating functions by using the concepts of symmetric fu...
AbstractBrenti introduced a homomorphism from the symmetric functions to polynomials in one variable...
AbstractIn this paper, we develop the combinatorial interpretations of the transition matrices betwe...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
AbstractIn a recent paper, Brenti shows that enumerating a conjugacy class of Sn with respect to exc...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
AbstractWe establish a combinatorial interpretation for various operations on symmetric functions, s...
This monograph provides a self-contained introduction to symmetric functions and their use in enumer...
AbstractIn a recent paper, Brenti shows that enumerating a conjugacy class of Sn with respect to exc...
One of the latest interests of Combinatorics is the development of a systematic theory of bijective ...
One of the latest interests of Combinatorics is the development of a systematic theory of bijective ...
One of the latest interests of Combinatorics is the development of a systematic theory of bijective ...
Orientador: Jose Plinio de Oliveira Santos, Marcio Antonio de Faria RosaDissertação (mestrado) - Uni...
Abstract: In this paper, we calculate the generating functions by using the concepts of symmetric fu...
AbstractBrenti introduced a homomorphism from the symmetric functions to polynomials in one variable...
AbstractIn this paper, we develop the combinatorial interpretations of the transition matrices betwe...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
Plethysm is a fundamental operation in symmetric function theory, derived directly from its connecti...
AbstractIn a recent paper, Brenti shows that enumerating a conjugacy class of Sn with respect to exc...
The idea of proving identities for symmetric functions by bijective arguments is quite old; it goes ...
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