The topological string interpretation of homological knot invariants has led to several insights into the structure of the theory in the case of sl(N). We study possible extensions of the matrix factorization approach to knot homology for other Lie groups and representations. In particular, we introduce a new triply graded theory categorifying the Kauffman polynomial, test it, and predict the Kauffman homology for several simple knots
We propose a new, precise integrality conjecture for the colored Kauffman polynomial of knots and li...
This paper explains the construction of Khovanov homology of which begins by un derstanding how Loui...
We study the structural properties of colored Kauffman homologies of knots. Quadruple-gradings play ...
The topological string interpretation of homological knot invariants has led to several insights int...
The topological string interpretation of homological knot invariants has led to several insights int...
We conjecture a relation between the sl(N) knot homology, recently introduced by Khovanov and Rozans...
We conjecture a relation between the sl(N) knot homology, recently introduced by Khovanov and Rozans...
We conjecture a relation between the sl(N) knot homology, recently introduced by Khovanov and Rozans...
We study the structural properties of colored Kauffman homologies of knots. Quadruple-gradings play ...
We propose a framework for unifying the sl(N) Khovanov– Rozansky homology (for all N) with the knot ...
We propose a framework for unifying the sl(N) Khovanov– Rozansky homology (for all N) with the knot ...
It is known that knot homologies admit a physical description as spaces of open BPS states. We study...
It is known that knot homologies admit a physical description as spaces of open BPS states. We study...
We propose a new, precise integrality conjecture for the colored Kauffman polynomial of knots and li...
It is known that knot homologies admit a physical description as spaces of open BPS states. We study...
We propose a new, precise integrality conjecture for the colored Kauffman polynomial of knots and li...
This paper explains the construction of Khovanov homology of which begins by un derstanding how Loui...
We study the structural properties of colored Kauffman homologies of knots. Quadruple-gradings play ...
The topological string interpretation of homological knot invariants has led to several insights int...
The topological string interpretation of homological knot invariants has led to several insights int...
We conjecture a relation between the sl(N) knot homology, recently introduced by Khovanov and Rozans...
We conjecture a relation between the sl(N) knot homology, recently introduced by Khovanov and Rozans...
We conjecture a relation between the sl(N) knot homology, recently introduced by Khovanov and Rozans...
We study the structural properties of colored Kauffman homologies of knots. Quadruple-gradings play ...
We propose a framework for unifying the sl(N) Khovanov– Rozansky homology (for all N) with the knot ...
We propose a framework for unifying the sl(N) Khovanov– Rozansky homology (for all N) with the knot ...
It is known that knot homologies admit a physical description as spaces of open BPS states. We study...
It is known that knot homologies admit a physical description as spaces of open BPS states. We study...
We propose a new, precise integrality conjecture for the colored Kauffman polynomial of knots and li...
It is known that knot homologies admit a physical description as spaces of open BPS states. We study...
We propose a new, precise integrality conjecture for the colored Kauffman polynomial of knots and li...
This paper explains the construction of Khovanov homology of which begins by un derstanding how Loui...
We study the structural properties of colored Kauffman homologies of knots. Quadruple-gradings play ...