Paul S. Aspinwall and Renata Kallosh JHEP10(2005)001 doi:10.1088/1126-6708/2005/10/001
Fixing all moduli for M-theory on K3 × K3
Paul S. Aspinwall1,2,3 and Renata Kallosh1
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2). The geometry of attractive K3 surfaces plays a significant role in the analysis. We prove that the number of choices for the K3 surfaces is finite and we show how they can be completely classified. We list the possibilities in one case. We then study the instanton effects and see that they will generically fix all of the moduli. We also discuss situations where the instanton effects might not fix all the moduli.
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E-print Number: hep-th/0506014
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- PACS
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11.25.Mj Compactification and four-dimensional models
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- Dates
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Issue 10 (October 2005)
Received 9 June 2005, accepted for publication 12 September 2005
Published 3 October 2005
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