The SU(3) tensor multiplicities are piecewise polynomial of degree 1 in their labels. The pieces are the chambers of a ...

We give three proofs of the following result conjectured by Carriegos, De Castro-García and Muñoz Castañeda in their work ...

We give three proofs of the following result conjectured by Carriegos, De Castro-Garc\'ıa and Muñoz Castañeda in their ...

We investigate the combinatorics of the general formulas for the powers of the operator h∂k, where h is a central element ...

We compute with SageMath the group of all linear symmetries for the Littlewood-Richardson associated to the representations of ...

We study the commutation relations and normal ordering between families of operators on symmetric functions. These operators ...

We study the rate of growth experienced by the Kronecker coefficients as we add cells to the rows and columns indexing partitions. We do this by moving to the setting of the reduced Kronecker coefficients.

Esta tesis presenta el estudio de dos familias de coeficientes: los coeficientes del pletismo y los coeficientes de Kronecker. ...

This text is an appendix to our work ”On the growth of Kronecker coefficients” [1]. Here, we provide some complementary ...

We show that several of the main structural constants for symmetric functions (Littlewood-Richardson coefficients, Kronecker ...

We show that some of the main structural constants for symmetric functions (Littlewood-Richardson coe cients, Kronecker ...

We show that some of the main structural constants for symmetric functions (Littlewood-Richardson coefficients, Kronecker ...

Plethysm coefficients are important structural constants in the representation the- ory of the symmetric groups and general ...

In the late 1930’s Murnaghan discovered the existence of a stabilization phenomenon for the Kronecker product of Schur ...

We consider the problem of providing systems of equations characterizing the forms with complex coefficients that are ...

We provide counter–examples to Mulmuley’s strong saturation conjecture (strong SH) for the Kronecker coefficients. This ...

The number of real roots of a system of polynomial equations fitting inside a given box can be counted using a vector ...

Using the a noncommutative version of Chevalley’s theorem due to Bergeron, Reutenauer, Rosas, and Zabrocki we compute the ...

A Steiner surface is the generic case of a quadratically parameterizable quartic surface used in geometric modeling. This ...

We show that the Kronecker coefficients indexed by two two–row shapes are given by quadratic quasipolynomial formulas whose ...

Couples of proper, non-empty real projective conics can be classified modulo rigid isotopy and ambient isotopy. We characterize ...

A matrix function, depending on a parameter t, and interpolating between the determinant and the permanent, is introduced. ...

Multisymmetric polynomials are the $r$-fold diagonal invariants of the symmetric group ${\mathfrak{S}}_n$. Elementary ...

We study the invariant theory of trilinear forms over a three-dimensional complex vector space, and apply it to investigate ...

We obtain a complete and minimal set of 170 generators for the algebra of SL(2, C )×4- covariants of a binary quadrilinear ...

This paper is devoted to present, first, a family of formulas extending to the multivariate case the classical Newton (or ...