Add to ORKGWe prove a conjecture of Khovanov [Kho04] which identifies the topological space underlying the Springer variety of complete flags in C2n stabilized by a fixed nilpotent operator with two Jordan blocks of size n
We prove full functoriality of Khovanov homology for tangled framed gl2 webs. We use this functorial...
Thesis advisor: Julia Elisenda GrigsbyIn 1999, Khovanov constructed a combinatorial categorification...
We give examples of knots distinguished by the total rank of their Khovanov homology but sharing the...
We prove a conjecture of Khovanov [Kho04] which identifies the topological space underlying the Spri...
Springer varieties appear in both geometric representation theory and knot theory. Motivated by knot...
Springer varieties are studied because their cohomology carries a natural action of the symmetric gr...
AbstractWe describe the irreducible components of Springer fibers for hook and two-row nilpotent ele...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2015.Cataloged fro...
This paper establishes an isomorphism between the Bar-Natan skein module of the solid torus with a p...
We consider generalizations of the Springer resolution of the nilpotent cone of a simple Lie algebra...
A sequence of Sn-representations { Vn} is said to be uniformly representation stable if the decompos...
We construct a mixed invariant of non-orientable surfaces from the Lee and Bar-Natan deformations of...
In this paper we compute the cohomology of the Fano varieties of k-planes in the smooth complete int...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
The sequence of rings $H^n, n\ge 0,$ introduced in math.QA/0103190, controls categorificati...
We prove full functoriality of Khovanov homology for tangled framed gl2 webs. We use this functorial...
Thesis advisor: Julia Elisenda GrigsbyIn 1999, Khovanov constructed a combinatorial categorification...
We give examples of knots distinguished by the total rank of their Khovanov homology but sharing the...
We prove a conjecture of Khovanov [Kho04] which identifies the topological space underlying the Spri...
Springer varieties appear in both geometric representation theory and knot theory. Motivated by knot...
Springer varieties are studied because their cohomology carries a natural action of the symmetric gr...
AbstractWe describe the irreducible components of Springer fibers for hook and two-row nilpotent ele...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2015.Cataloged fro...
This paper establishes an isomorphism between the Bar-Natan skein module of the solid torus with a p...
We consider generalizations of the Springer resolution of the nilpotent cone of a simple Lie algebra...
A sequence of Sn-representations { Vn} is said to be uniformly representation stable if the decompos...
We construct a mixed invariant of non-orientable surfaces from the Lee and Bar-Natan deformations of...
In this paper we compute the cohomology of the Fano varieties of k-planes in the smooth complete int...
We introduce the intersection cohomology module of a matroid and prove that it satisfies Poincar\'e ...
The sequence of rings $H^n, n\ge 0,$ introduced in math.QA/0103190, controls categorificati...
We prove full functoriality of Khovanov homology for tangled framed gl2 webs. We use this functorial...
Thesis advisor: Julia Elisenda GrigsbyIn 1999, Khovanov constructed a combinatorial categorification...
We give examples of knots distinguished by the total rank of their Khovanov homology but sharing the...