In this article we explore some of the combinatorial consequences of recent results relating the isospectral commuting variety and the Hilbert scheme of points in the plane
Thesis advisor: Benjamin HowardI prove the Chai-Faltings version of the Eichler-Shimura congruence r...
We study bigraded Sn-modules introduced by Garsia and Haiman as an approach to prove the Macdonald p...
We study bigraded Sn-modules introduced by Garsia and Haiman as an approach to prove the Macdonald p...
In this article we explore some of the combinatorial consequences of recent results relating the iso...
Hilbert functions developed from classical mathematical concepts. In algebraic geometry, the coeffic...
In this paper we study the combinatorial consequences of the relationship between rational Cherednik...
AbstractA special case of Haimanʼs identity [M. Haiman, Vanishing theorems and character formulas fo...
AbstractHaiman proved the remarkable result that the isospectral Hilbert scheme of points in the pla...
Mark Haiman has reduced Macdonald Positivity Conjecture to a statement about geometry of the Hilbert...
AbstractLet K be an infinite field. There has been recent study of the family H(n,K) of pairs of com...
AbstractWe compute the Hilbert–Kunz functions and multiplicities for certain projective embeddings o...
AbstractThis is a combinatorial study of the Poincaré polynomials of isotypic components of a natura...
Let Hc be the rational Cherednik algebra of type An−1 with spherical subalgebra Uc=eHce. Then Uc is ...
Let Hc be the rational Cherednik algebra of type An−1 with spherical subalgebra Uc=eHce. Then Uc is ...
This work is set in the context of enumerative combinatorics and constructs several statistic-preser...
Thesis advisor: Benjamin HowardI prove the Chai-Faltings version of the Eichler-Shimura congruence r...
We study bigraded Sn-modules introduced by Garsia and Haiman as an approach to prove the Macdonald p...
We study bigraded Sn-modules introduced by Garsia and Haiman as an approach to prove the Macdonald p...
In this article we explore some of the combinatorial consequences of recent results relating the iso...
Hilbert functions developed from classical mathematical concepts. In algebraic geometry, the coeffic...
In this paper we study the combinatorial consequences of the relationship between rational Cherednik...
AbstractA special case of Haimanʼs identity [M. Haiman, Vanishing theorems and character formulas fo...
AbstractHaiman proved the remarkable result that the isospectral Hilbert scheme of points in the pla...
Mark Haiman has reduced Macdonald Positivity Conjecture to a statement about geometry of the Hilbert...
AbstractLet K be an infinite field. There has been recent study of the family H(n,K) of pairs of com...
AbstractWe compute the Hilbert–Kunz functions and multiplicities for certain projective embeddings o...
AbstractThis is a combinatorial study of the Poincaré polynomials of isotypic components of a natura...
Let Hc be the rational Cherednik algebra of type An−1 with spherical subalgebra Uc=eHce. Then Uc is ...
Let Hc be the rational Cherednik algebra of type An−1 with spherical subalgebra Uc=eHce. Then Uc is ...
This work is set in the context of enumerative combinatorics and constructs several statistic-preser...
Thesis advisor: Benjamin HowardI prove the Chai-Faltings version of the Eichler-Shimura congruence r...
We study bigraded Sn-modules introduced by Garsia and Haiman as an approach to prove the Macdonald p...
We study bigraded Sn-modules introduced by Garsia and Haiman as an approach to prove the Macdonald p...
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