activity
20062018
most citedVertex-algebraic structure of the principal subspaces of certain A_1^(1)-modules, I: level one case

34 citations · 89 across the 7 of their papers we have counts for

collaborators

7 papers

math.QA2018★ 1 cited

Presentations of Principal Subspaces of Higher Level Standard -Modules

Corina Calinescu, Michael Penn, Christopher Sadowski

We study the principal subspaces of higher level standard -modules, extending earlier work in the level one case, by Calinescu, Lepowsky, and Milas. We prove natural pre…

math.QA2014★ 2 cited

Vertex-algebraic structure of principal subspaces of standard A_2^{(2)}-modules, I

Corina Calinescu, James Lepowsky, Antun Milas

Extending earlier work of the authors, this is the first in a series of papers devoted to the vertex-algebraic structure of principal subspaces of standard modules for twisted affi…

math.QA2009★ 5 cited

Vertex-algebraic structure of the principal subspaces of level one modules for the untwisted affine Lie algebras of types A,D,E

Corina Calinescu, James Lepowsky, Antun Milas

Generalizing some of our earlier work, we prove natural presentations of the principal subspaces of the level one standard modules for the untwisted affine Lie algebras of types A,…

math.QA2007★ 12 cited

Vertex-algebraic structure of the principal subspaces of certain A_1^(1)-modules, II: higher level case

Corina Calinescu, James Lepowsky, Antun Milas

We 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 A_1^(1)-modules. These pres…

math.QA2007★ 34 cited

Vertex-algebraic structure of the principal subspaces of certain A_1^(1)-modules, I: level one case

Corina Calinescu, James Lepowsky, Antun Milas

This is the first in a series of papers in which we study vertex-algebraic structure of Feigin-Stoyanovsky's principal subspaces associated to standard modules for both untwisted a…

math.QA2006★ 3 cited

Principal subspaces of higher-level standard sl(3)^-modules

Corina Calinescu

We use the theory of vertex operator algebras and intertwining operators to obtain systems of q-difference equations satisfied by the graded dimensions of the principal subspaces o…