10 papers · 1 filter
Explicit characterization of -highest weight and -dominant tableaux for via --slack recording tableaux in the quantum LR rule and lattice points in flagged hive polytopes
Olga Azenhas
We have previously, for a given positive integer , explicitly characterized by certain linear inequalities the -highest weight tableaux of shape length or $…
The inverse reduction map of a symplectic column by decreasing the rank by one
Olga Azenhas
We have previously given a factorization of a symplectic column under the action of the parity involution which enabled to explicitly have written the inverse of the reduction map…
The inverse reduction map in the quantum Littlewood-Richardson bijection
Olga Azenhas
We decompose a symplectic column by detaching its maximal nonempty intervals that are fixed by the parity involution, this is the part of the symplectic column that is fixed by tha…
The slack data of the recording tableaux in the quantum Littlewood-Richardson map determines its inverse: some applications
Olga Azenhas
We introduce the slack of a recording tableau in the quantum Littlewood-Richardson (LR) map and show that it inherits the needed data from LR-Sundaram tableaux to define the invers…
The recording tableaux in the quantum Littlewood-Richardson map, the orthogonal transpose symmetry map, and the computation of -highest weight tableaux
Olga Azenhas
Recently Watanabe has given an algorithm to compute a bijection, that he calls (quantum) Littlewood-Richardson (LR) map (or quantum LR rule of type AII), between semi-standard Youn…
The symplectic left companion of a Littlewood-Richardson-Sundaram tableau and the Kwon property
Olga Azenhas
As a consequence of the Littlewood-Richardson (LR) commuters coincidence and the Kumar-Torres branching model via Kushwaha-Raghavan-Viswanath flagged hives, we have solved the Leco…