Abstract: We apply and illustrate the techniques of spectral networks in a large collection of AK−1 theories of class S, which we call “lifted A1 theories. ” Our construction makes contact with Fock and Goncharov’s work on higher Teichmüller theory. In particular we show that the Darboux coordinates on moduli spaces of flat connections which come from certain special spectral networks coincide with the Fock-Goncharov coordinates. We show, moreover, how these techniques can be used to study the BPS spectra of lifted A1 theories. In particular, we determine the spectrum generators for all the lifts of a simple superconformal field theory. ar X i
We study the BPS spectrum of N = 2 complete quantum field theories in four dimen-sions. For examples...
We study the BPS spectra of N = 2 complete quantum field theories in four dimensions. For examples t...
It is predicted that the principal specialization of the partition function of a B-model topological...
We explain that spectral networks are a unifying framework that incorporates both shear (Fock-Goncha...
In this thesis we study a number of geometric structures arising in the study of four-dimensional su...
Abstract We define “BPS graphs” on punctured Riemann surfaces associated with A N −1 theories of cla...
Abstract: We study the BPS spectrum of four-dimensional N = 2 superconformal field theory of Argyres...
Non-perturbative aspects of $\mathcal{N}=2$ supersymmetric gauge theories of class $\mathcal{S}$ are...
In this thesis we develop and apply novel techniques for analyzing BPS spectra of supersymmetric qua...
We study the geometric description of BPS states in supersymmetric theories with eight supercharges ...
We study a geometric description of BPS states in supersymmetric theories with eight supercharges in...
Non-perturbative aspects of N = 2 supersymmetric field theories of class S are deeply encoded in the...
Abstract We study the geometric description of BPS states in supersymmetric theories with eight supe...
We introduce a novel harmonic superspace for 3dN=6 superconformal field theories that is tailor made...
We describe a graph parametrization of rational quadratic differen- tials with presence of a simple p...
We study the BPS spectrum of N = 2 complete quantum field theories in four dimen-sions. For examples...
We study the BPS spectra of N = 2 complete quantum field theories in four dimensions. For examples t...
It is predicted that the principal specialization of the partition function of a B-model topological...
We explain that spectral networks are a unifying framework that incorporates both shear (Fock-Goncha...
In this thesis we study a number of geometric structures arising in the study of four-dimensional su...
Abstract We define “BPS graphs” on punctured Riemann surfaces associated with A N −1 theories of cla...
Abstract: We study the BPS spectrum of four-dimensional N = 2 superconformal field theory of Argyres...
Non-perturbative aspects of $\mathcal{N}=2$ supersymmetric gauge theories of class $\mathcal{S}$ are...
In this thesis we develop and apply novel techniques for analyzing BPS spectra of supersymmetric qua...
We study the geometric description of BPS states in supersymmetric theories with eight supercharges ...
We study a geometric description of BPS states in supersymmetric theories with eight supercharges in...
Non-perturbative aspects of N = 2 supersymmetric field theories of class S are deeply encoded in the...
Abstract We study the geometric description of BPS states in supersymmetric theories with eight supe...
We introduce a novel harmonic superspace for 3dN=6 superconformal field theories that is tailor made...
We describe a graph parametrization of rational quadratic differen- tials with presence of a simple p...
We study the BPS spectrum of N = 2 complete quantum field theories in four dimen-sions. For examples...
We study the BPS spectra of N = 2 complete quantum field theories in four dimensions. For examples t...
It is predicted that the principal specialization of the partition function of a B-model topological...