153 research outputs found

    Generalized quotients and holographic duals for 5d S-fold SCFTs

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    Zn\mathbb{Z}_n S-folds of 5d SCFTs, including TNT_N, which lead to brane webs with E6,7,8E_{6,7,8} 7-branes were discussed recently. We generalize the construction to `fractional quotients', which are based on Zn\mathbb{Z}_n actions linking multiple copies of the seed theory and lead to H0,1,2H_{0,1,2} 7-branes. We provide the holographic duals for both classes. This expands the space of explicitly known Type IIB AdS6\rm AdS_6 solutions by incorporating F-theory 7-branes of type E6,7,8E_{6,7,8} and H0,1,2H_{0,1,2}, extending previous constructions for O7-planes. We discuss observables including the free energies and link the results to matrix model descriptions.Comment: 27 pages, 16 figure

    5d superconformal field theories and graphs

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    We propose graphs, the Combined Fiber Diagrams (CFD), to characterize all 5d superconformal field theories (SCFTs) that arise as S1-reductions of 6d SCFTs. Transitions between CFDs encode mass deformations that trigger RG-flows between SCFTs. They provide a combinatorial classification of all such 5d SCFTs and encode physical information about the strongly coupled theories, like the superconformal flavor symmetry and BPS states. We consistently reproduce known results, but more importantly predict new theories and strong coupling effects in 5d SCFTs

    The non-integrability of strings in massive type IIA and their holographic duals

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    In this work we study various aspects of six-dimensional N=(1,0){\cal N}=(1,0) SCFTs. We consider the construction of their string duals in Massive IIA and discuss some observables in given examples. We study the dynamics of string solitons wrapping and rotating on the Massive IIA background and show that the associated Hamiltonian system is both non-integrable and chaotic, implying the non-integrability of the dual CFT. Our procedure is analytic, using well developed mathematical techniques, and numerical, by the explicit calculation of power spectra, Lyapunov coefficients and Poincar\'e sections.Comment: 28 pages plus appendices. Various figures. Some clarifications and references adde
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