Add to ORKGA 3d topological sigma model describing maps from a 3-manifold Y to a Calabi-Yau 3-fold M is introduced. As the model is topological, we can choose an arbitrary metric on M. Upon scaling up the metric, the path integral by construction localizes on the moduli space of special Lagrangian submanifolds of M. We couple the theory to dynamical gauge fields and discuss the case where M has a mirror and the gauge group is U(1)
We construct a three-dimensional topological sigma model which is induced from a generalized complex...
One of the main challenges in 3d-3d correspondence is that no existent approach offers a complete de...
We offer a derivation of the duality between the topological U(1) gauge theory on a Calabi-Yau 3-fol...
It is well known that topological sigma-models in two dimensions constitute a path-integral approach...
It is well-known that topological sigma-models in 2 dimensions constitute a path-integral approach t...
We study boundary conditions and defects in a three-dimensional topological sigma-model with a compl...
We construct a topological Chern-Simons sigma model on a Riemannian threemanifold M with gauge group...
W e describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinit...
Motivated by the path integral analysis of boundary conditions in a 3-dimensional topological sigma-...
W e describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinit...
We study boundary conditions and defects in a three-dimensional topological sigma-model with a compl...
Motivated by the path integral analysis of boundary conditions in a 3-dimensional topological sigma-...
We describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinite-...
We describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinite ...
We propose a 4-dimensional version of topological sigma B-model, governing maps from a smoot compact...
We construct a three-dimensional topological sigma model which is induced from a generalized complex...
One of the main challenges in 3d-3d correspondence is that no existent approach offers a complete de...
We offer a derivation of the duality between the topological U(1) gauge theory on a Calabi-Yau 3-fol...
It is well known that topological sigma-models in two dimensions constitute a path-integral approach...
It is well-known that topological sigma-models in 2 dimensions constitute a path-integral approach t...
We study boundary conditions and defects in a three-dimensional topological sigma-model with a compl...
We construct a topological Chern-Simons sigma model on a Riemannian threemanifold M with gauge group...
W e describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinit...
Motivated by the path integral analysis of boundary conditions in a 3-dimensional topological sigma-...
W e describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinit...
We study boundary conditions and defects in a three-dimensional topological sigma-model with a compl...
Motivated by the path integral analysis of boundary conditions in a 3-dimensional topological sigma-...
We describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinite-...
We describe a class of supersymmetric gauged linear sigma-model, whose target space is the infinite ...
We propose a 4-dimensional version of topological sigma B-model, governing maps from a smoot compact...
We construct a three-dimensional topological sigma model which is induced from a generalized complex...
One of the main challenges in 3d-3d correspondence is that no existent approach offers a complete de...
We offer a derivation of the duality between the topological U(1) gauge theory on a Calabi-Yau 3-fol...