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E‐String Theory on Riemann Surfaces
We study compactifications of the 6d E‐string theory, the theory of a small E8 instanton, to four dimensions. In particular we identify N=1 field theories in four dimensions corresponding to compactifications on arbitrary Riemann surfaces with punctures and with arbitrary non‐abelian flat connection...
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Published in: | Fortschritte der Physik 2018-01, Vol.66 (1), p.n/a |
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Main Authors: | , , , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | We study compactifications of the 6d E‐string theory, the theory of a small E8 instanton, to four dimensions. In particular we identify N=1 field theories in four dimensions corresponding to compactifications on arbitrary Riemann surfaces with punctures and with arbitrary non‐abelian flat connections as well as fluxes for the abelian sub‐groups of the E8 flavor symmetry. This sheds light on emergent symmetries in a number of 4d N=1 SCFTs (including the ‘E7 surprise’ theory) as well as leads to new predictions for a large number of 4‐dimensional exceptional dualities and symmetries.
The authors investigate compactifications of the 6d E‐string theory, the theory of a small E8 instanton, to four dimensions. In particular, N=1 field theories in four dimensions are identified which correspond to compactifications on arbitrary Riemann surfaces with punctures and with arbitrary non‐abelian flat connections as well as fluxes for the abelian sub‐groups of the E8 flavor symmetry. This sheds light on emergent symmetries in a number of 4d N=1 SCFTs (including the ‘E7 surprise’ theory) as well as leads to new predictions for a large number of 4‐dimensional exceptional dualities and symmetries. |
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ISSN: | 0015-8208 1521-3978 |
DOI: | 10.1002/prop.201700074 |