AbstractWe give an a priori proof of the known presentations of (that is, completeness of families of relations for) the principal subspaces of all the standard A1(1)-modules. These presentations had been used by Capparelli, Lepowsky and Milas for the purpose of obtaining the classical Rogers–Selberg recursions for the graded dimensions of the principal subspaces. This paper generalizes our previous paper
AbstractThis is the first of a series of papers studying combinatorial (with no “subtractions”) base...
Abstract. The main purpose of this paper is the study of module varieties over the class of canonica...
The algebraic relations between the principal minors of an n × n matrix are some-what mysterious, se...
AbstractWe give an a priori proof of the known presentations of (that is, completeness of families o...
AbstractGeneralizing some of our earlier work, we prove natural presentations of the principal subsp...
AbstractGeneralizing some of our earlier work, we prove natural presentations of the principal subsp...
Using the theory of vertex operator algebras and intertwining operators, we obtain presentations fo...
AbstractWe use the theory of vertex operator algebras and intertwining operators to obtain systems o...
Using the theory of intertwining operators for vertex operator algebras we show that the graded dime...
AbstractWe use the theory of vertex operator algebras and intertwining operators to obtain systems o...
AbstractWe notice that for any positive integer k, the set of (1,2)-specialized characters of level ...
AbstractBy using generalized vertex algebras associated to rational lattices, we construct explicitl...
Given a family of lattice polytopes, a common endeavor in Ehrhart theory is the classification of th...
AbstractIn this paper we study the representation theory for certain “half lattice vertex algebras.”...
Boij-Söderberg theory shows that the Betti table of a graded module can be written as a linear combi...
AbstractThis is the first of a series of papers studying combinatorial (with no “subtractions”) base...
Abstract. The main purpose of this paper is the study of module varieties over the class of canonica...
The algebraic relations between the principal minors of an n × n matrix are some-what mysterious, se...
AbstractWe give an a priori proof of the known presentations of (that is, completeness of families o...
AbstractGeneralizing some of our earlier work, we prove natural presentations of the principal subsp...
AbstractGeneralizing some of our earlier work, we prove natural presentations of the principal subsp...
Using the theory of vertex operator algebras and intertwining operators, we obtain presentations fo...
AbstractWe use the theory of vertex operator algebras and intertwining operators to obtain systems o...
Using the theory of intertwining operators for vertex operator algebras we show that the graded dime...
AbstractWe use the theory of vertex operator algebras and intertwining operators to obtain systems o...
AbstractWe notice that for any positive integer k, the set of (1,2)-specialized characters of level ...
AbstractBy using generalized vertex algebras associated to rational lattices, we construct explicitl...
Given a family of lattice polytopes, a common endeavor in Ehrhart theory is the classification of th...
AbstractIn this paper we study the representation theory for certain “half lattice vertex algebras.”...
Boij-Söderberg theory shows that the Betti table of a graded module can be written as a linear combi...
AbstractThis is the first of a series of papers studying combinatorial (with no “subtractions”) base...
Abstract. The main purpose of this paper is the study of module varieties over the class of canonica...
The algebraic relations between the principal minors of an n × n matrix are some-what mysterious, se...