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3d-3d Correspondence Revisited by Chung, Hee-Joong; Dimofte, Tudor; Gukov, Sergei; Sułkowski, Piotr is a scholarly article available to read on EtoBox.

What is 3d-3d Correspondence Revisited about?

In fivebrane compactifications on 3-manifolds, we point out the importance of all flat connections in the proper definition of the effective 3d N=2 theory. The Lagrangians of some theories with the desired properties can be constructed with the help of homological knot invariants that categorify colored Jones polynomials. Higgsing the full 3d theories constructed this way recovers theories found previously by Dimofte-Gaiotto-Gukov. We also consider the cutting and gluing of 3-manifolds along smooth boundaries and the role played by all flat connections in this operation.

Author

Chung, Hee-Joong; Dimofte, Tudor; Gukov, Sergei; Sułkowski, Piotr

Published

2014

Language

EN