Modularity of supersymmetric partition functions
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Publication:2085369
DOI10.1007/JHEP12(2021)181OpenAlexW4205861836MaRDI QIDQ2085369
Publication date: 14 October 2022
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2004.13490
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Cites Work
- Unnamed Item
- The geometry of supersymmetric partition functions
- Holomorphic blocks in three dimensions
- \(3d\) dualities from \(4d\) dualities
- Rigid supersymmetric theories in curved superspace
- Operator content of two-dimensional conformally invariant theories
- S-duality and the \( \mathcal{N}=2 \) Lens space index
- The theory of Jacobi forms
- Topological gauge theories and group cohomology
- Topological--anti-topological fusion.
- Global gravitational anomalies
- Superconformal partition functions and non-perturbative topological strings
- High-temperature asymptotics of supersymmetric partition functions
- Elliptic hypergeometric sum/integral transformations and supersymmetric lens index
- The modular properties and the integral representations of the multiple elliptic gamma functions
- Elliptic hypergeometric integrals and 't Hooft anomaly matching conditions
- On a modular property of \( \mathcal{N}=2 \) superconformal theories in four dimensions
- Elliptic genera and \(N=2\) superconformal field theory
- A 4d \(\mathcal{N} = 1\) Cardy formula
- Global properties of supersymmetric theories and the lens space
- The asymptotic growth of states of the 4d \(\mathcal{N}=1\) superconformal index
- Localization of 4d \(\mathcal{N} = 1\) theories on \(\mathbb{D}^2 \times \mathbb{T}^2\)
- Factorisation and holomorphic blocks in 4d
- An elliptic analogue of the multiple gamma function
- Spectral Asymmetry and Riemannian Geometry
- Spectral asymmetry and Riemannian Geometry. I
- Chiral algebra, localization, modularity, surface defects, and all that
- The elliptic gamma function and \(\text{SL}(3,\mathbb Z)\ltimes\mathbb Z^3\).