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More on $G$-flux and General Hodge Cycles on the Fermat Sextic (2401.00470v2)

Published 31 Dec 2023 in hep-th

Abstract: We study M-Theory solutions with $G$-flux on the Fermat sextic Calabi-Yau fourfold, focussing on the relationship between the number of stabilized complex structure moduli and the tadpole contribution of the flux. We use two alternative approaches to define the fluxes: algebraic cycles and (appropriately quantized) Griffiths residues. In both cases, we collect evidence for the non-existence of solutions which stabilize all moduli and stay within the tadpole bound

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References (6)
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Citations (3)

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