Recently, Kim and Imamura and Yokoyama derived an exact formula for superconformal indices in three-dimensional field theories. Using their results, we prove analytically the equality of superconformal indices in some U(1)-gauge group theories related by the mirror symmetry. The proofs are based on the well known identities of the theory of $q$-special functions. We also suggest the general index formula taking into account the $U(1)_J$ global symmetry present for abelian theories
We prove that 3d superconformal index for general =2 U(N) gauge group with fundamentals and anti-fun...
Abstract We study the large-N limit of superconformal index for two strongly interacting Chern-Simon...
We present a trace formula for an index over the spectrum of four dimensional superconformal field t...
We introduce a generalization of the S^2 × S^1 superconformal index where background gauge fields wi...
We introduce a generalization of the S^2 × S^1 superconformal index where background gauge fields wi...
We introduce a generalization of the S^2 × S^1 superconformal index where background gauge fields wi...
Abstract In this note we classify the necessary and the sufficient conditions that an index of a sup...
The results of Römelsberger for a N = 1 superconformal index counting protected operators, satisfyin...
We introduce several new identities combining basic hypergeometric sums and integrals. Such identiti...
Superconformal indices of 3 d N = 2 $$ \mathcal{N}=2 $$ supersymmetric field theories are investigat...
Superconformal indices of 3 d N = 2 $$ \mathcal{N}=2 $$ supersymmetric field theories are investigat...
journal_title: Journal of Physics A: Mathematical and Theoretical article_type: paper article_title:...
AbstractFollowing a recent work of Dolan and Osborn, we consider superconformal indices of four-dime...
This thesis studies the algebro-geometric aspects of supersymmetric abelian gauge theories in three ...
Using the superconformal indices techniques, we construct Seiberg type dualities for $\mathcal{N}=1$...
We prove that 3d superconformal index for general =2 U(N) gauge group with fundamentals and anti-fun...
Abstract We study the large-N limit of superconformal index for two strongly interacting Chern-Simon...
We present a trace formula for an index over the spectrum of four dimensional superconformal field t...
We introduce a generalization of the S^2 × S^1 superconformal index where background gauge fields wi...
We introduce a generalization of the S^2 × S^1 superconformal index where background gauge fields wi...
We introduce a generalization of the S^2 × S^1 superconformal index where background gauge fields wi...
Abstract In this note we classify the necessary and the sufficient conditions that an index of a sup...
The results of Römelsberger for a N = 1 superconformal index counting protected operators, satisfyin...
We introduce several new identities combining basic hypergeometric sums and integrals. Such identiti...
Superconformal indices of 3 d N = 2 $$ \mathcal{N}=2 $$ supersymmetric field theories are investigat...
Superconformal indices of 3 d N = 2 $$ \mathcal{N}=2 $$ supersymmetric field theories are investigat...
journal_title: Journal of Physics A: Mathematical and Theoretical article_type: paper article_title:...
AbstractFollowing a recent work of Dolan and Osborn, we consider superconformal indices of four-dime...
This thesis studies the algebro-geometric aspects of supersymmetric abelian gauge theories in three ...
Using the superconformal indices techniques, we construct Seiberg type dualities for $\mathcal{N}=1$...
We prove that 3d superconformal index for general =2 U(N) gauge group with fundamentals and anti-fun...
Abstract We study the large-N limit of superconformal index for two strongly interacting Chern-Simon...
We present a trace formula for an index over the spectrum of four dimensional superconformal field t...