Vanishing Ideals of Lattice Diagram Determinants

Author:

Aval J.-C.,Bergeron N.

Publisher

Elsevier BV

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference15 articles.

1. Monomial bases related to the n! conjecture;Aval;Discrete Math.,2000

2. J.-C. Aval, On certain spaces of lattice diagram determinants, Discrete Math, to appear.

3. J.-C. Aval, F. Bergeron, and, N. Bergeron, Spaces of lattice diagram polynomials in one set of variables, Adv. in Appl. Math, to appear.

4. J.-C. Aval and N. Bergeron, Schur partial derivative operators on lattice diagram determinants, submitted, [preprint: Mathematics ArXiv, math. CO/01 11 246].

5. Lattice diagram polynomials and extended Pieri rules;Bergeron;Adv. Math.,1999

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1. Bitableau bases for Garsia–Haiman modules of hollow type;Journal of Combinatorial Theory, Series A;2008-10

2. The Defining Ideals of Conjugacy Classes of Nilpotent Matrices and a Conjecture of Weyman;International Mathematics Research Notices;2008-01-01

3. Resolutions of De Concini–Procesi Ideals of Hooks;Communications in Algebra;2007-11-26

4. Schur partial derivative operators;European Journal of Combinatorics;2005-08

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