Results 1 to 10 of about 31,002 (199)
On the brane expansion of the Schur index
We consider the Schur index of N $$ \mathcal{N} $$ = 4 U(N) SYM theory in 4d and its holographic giant graviton-type expansion at finite N. We compute the world-volume brane superconformal index by a recently proposed definition of the gauge holonomy ...
M. Beccaria, A. Cabo-Bizet
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Orbifold Schur Index and IR formula
We discuss orbifold version of the Schur index defined as the supersymmetric partition function in S^3/Z_n x S^1. We first give a general formula for Lagrangian theories obtained by localization technique, and then suggest a generalization of the Cordova
Imamura, Yosuke
core +2 more sources
Macdonald index and chiral algebra
For any 4d N $$ \mathcal{N} $$ = 2 SCFT, there is a subsector described by a 2d chiral algebra. The vacuum character of the chiral algebra reproduces the Schur index of the corresponding 4d theory.
Jaewon Song
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Surface defect indices and 2d-4d BPS states
We conjecture a formula for the Schur index of four-dimensional N=2 $$ \mathcal{N}=2 $$ theories coupled to (2, 2) surface defects in terms of the 2d-4d BPS spectrum in the Coulomb phase of the theory. The key ingredient in our conjecture is a refined 2d-
Clay Córdova +2 more
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On the chiral algebra of Argyres-Douglas theories and S-duality
We study the two-dimensional chiral algebra associated with the simplest Argyres-Douglas type theory with an exactly marginal coupling, i.e., the (A 3 , A 3) theory.
Jaewang Choi, Takahiro Nishinaka
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Vertex operator algebras of Argyres-Douglas theories from M5-branes
We study aspects of the vertex operator algebra (VOA) corresponding to Argyres-Douglas (AD) theories engineered using the 6d N=2,0 $$ \mathcal{N}=\left(2,\ 0\right) $$ theory of type J on a punctured sphere.
Jaewon Song, Dan Xie, Wenbin Yan
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Using character correspondences for Schur index computations
A new method of computing the Schur index associated with an irreducible complex character of a finite group over the field \(\mathbb{Q}\) of rational numbers is presented. This method uses the Isaacs-Dade character correspondence to reduce to a subgroup of the original group.
Allen Herman
exaly +2 more sources
Using G-algebras for Schur index computation
The paper under review is concerned with the problem of computing the Schur index \(m_K(\chi)\) of an irreducible character \(\chi\) of a finite group \(G\) over an algebraic number field \(K\). The author uses the theory of central simple \(G\)-algebras as developed by \textit{A.~Turull} [J. Algebra 170, No.
Allen Herman
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Giant graviton expansion of Schur index and quasimodular forms
The flavored superconformal Schur index of N $$ \mathcal{N} $$ = 4 U(N) SYM has finite N corrections encoded in its giant graviton expansion in terms of D3 branes wrapped in AdS 5 × S 5.
M. Beccaria, A. Cabo-Bizet
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Quasisymmetric and Schur expansions of cycle index polynomials
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Nicholas A Loehr, Gregory S Warrington
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