Answers are grounded in this paper and cite their sources.
We describe how unbounded three-form fluxes can lead to families of A d S 3 × S 7 vacua, with constant dilaton profiles, in the U S p ( 32 ) model with “brane supersymmetry breaking” and in the U ( 32 ) 0'B model, if their (projective-)disk dilaton tadpoles are taken into account. We also describe how, in the S O ( 16 ) × S O ( 16 ) heterotic model, if the torus vacuum energy Λ is taken into account, unbounded seven-form fluxes can support similar A d S 7 × S 3 vacua, while unbounded three-form fluxes, when combined with internal gauge fields, can support A d S 3 × S 7 vacua, which continue to be available even if Λ is neglected. In addition, special gauge field fluxes can support, in the S O ( 16 ) × S O ( 16 ) heterotic model, a set of A d S n × S 10 − n vacua, for all n = 2 , . . , 8 . String loop and α ′ corrections appear under control when large form fluxes are allowed.
No takes yet. Share an insight, caveat, or question.
Mourad et al. (2017) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: