We propose a way to define and compute invariants of general smooth 4-manifolds based on topological twists of non-Lagrangian 4d N=2 and N=3 theories in which the problem is reduced to a fairly standard computation in topological A-model, albeit with rather unusual targets, such as compact and non-compact Gepner models, asymmetric orbifolds, N=(2,2) linear dilaton theories, "self-mirror" geometries, varieties with complex multiplication, etc
We build a connection between topology of smooth 4-manifolds and the theory of topological modular f...
In this paper we continue the programme of topologically twisting N = 2 theories in D = 4, focusing ...
Within the framework of four dimensional conformal supergravity we consider N = 1, 2, 3, 4 supersymm...
Abstract We propose a way to define and compute invariants of general smooth 4-manifolds based on to...
Four-dimensional cohomological quantum field theories possess topological sectors of correlation fun...
We explore the geometric interpretation of the twisted index of 3d N = 4 gauge theories on S 1 × Σ...
We propose a way of computing 4-manifold invariants, old and new, as chiral correlation functions i...
We propose a way of computing 4-manifold invariants, old and new, as chiral correlation functions i...
We continue the study of Lagrangian descriptions of $\mathcalN=2$ Argyres-Douglas theories. We use ...
Abstract: We generalize recent construction of four-dimensional N = 1 SCFT from wrap-ping six-dimens...
Abstract: We define twistorial topological strings by considering tt ∗ geometry of the 4d N = 2 supe...
We introduce a class of four dimensional field theories constructed by quotienting ordinary N=4 U(N ...
S-folds are generalizations of orientifolds in type IIB string theory, such that the geometric ident...
We construct a topological theory for euclidean gravity in four dimensions, by enforcing self-dualit...
We comment on various aspects of topological gauge theories possessing N_{T}\geq 2 topological symme...
We build a connection between topology of smooth 4-manifolds and the theory of topological modular f...
In this paper we continue the programme of topologically twisting N = 2 theories in D = 4, focusing ...
Within the framework of four dimensional conformal supergravity we consider N = 1, 2, 3, 4 supersymm...
Abstract We propose a way to define and compute invariants of general smooth 4-manifolds based on to...
Four-dimensional cohomological quantum field theories possess topological sectors of correlation fun...
We explore the geometric interpretation of the twisted index of 3d N = 4 gauge theories on S 1 × Σ...
We propose a way of computing 4-manifold invariants, old and new, as chiral correlation functions i...
We propose a way of computing 4-manifold invariants, old and new, as chiral correlation functions i...
We continue the study of Lagrangian descriptions of $\mathcalN=2$ Argyres-Douglas theories. We use ...
Abstract: We generalize recent construction of four-dimensional N = 1 SCFT from wrap-ping six-dimens...
Abstract: We define twistorial topological strings by considering tt ∗ geometry of the 4d N = 2 supe...
We introduce a class of four dimensional field theories constructed by quotienting ordinary N=4 U(N ...
S-folds are generalizations of orientifolds in type IIB string theory, such that the geometric ident...
We construct a topological theory for euclidean gravity in four dimensions, by enforcing self-dualit...
We comment on various aspects of topological gauge theories possessing N_{T}\geq 2 topological symme...
We build a connection between topology of smooth 4-manifolds and the theory of topological modular f...
In this paper we continue the programme of topologically twisting N = 2 theories in D = 4, focusing ...
Within the framework of four dimensional conformal supergravity we consider N = 1, 2, 3, 4 supersymm...