7 citations · 13 across the 7 of their papers we have counts for
5 papers · 1 filter
The combinatorial and gauge-theoretic foam evaluation functors are not the same
David Boozer
Kronheimer and Mrowka used gauge theory to define a functor from a category of webs in to the category of finite-dimensional vector spaces over the field…
Khovanov homology and the Fukaya category of the traceless character variety for the twice-punctured torus
David Boozer
We describe a strategy for constructing reduced Khovanov homology for links in lens spaces by generalizing a symplectic interpretation of reduced Khovanov homology for links in $S^…
Khovanov homology via 1-tangle diagrams in the annulus
David Boozer
We show that the reduced Khovanov homology of an oriented link in can be expressed as the homology of a chain complex constructed from a description of as the closure…
Computer Bounds for Kronheimer-Mrowka Foam Evaluation
David Boozer
Kronheimer and Mrowka recently suggested a possible approach towards a new proof of the four color theorem that does not rely on computer calculations. Their approach is based on a…
Holonomy perturbations of the Chern-Simons functional for lens spaces
David Boozer
We describe a scheme for constructing generating sets for Kronheimer and Mrowka's singular instanton knot homology for the case of knots in lens spaces. The scheme involves Heegaar…