2010
DOI: 10.1007/jhep01(2010)083
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Heterotic resolved conifolds with torsion, from supergravity to CFT

Abstract: We obtain a family of heterotic supergravity backgrounds describing warped non-Kähler conifolds with three-form flux and an Abelian gauge bundle, preserving N = 1 supersymmetry in four dimensions. At large distance from the singularity the usual Ricciflat conifold is recovered. By performing a Z 2 orbifold of the T 1,1 base, the conifold singularity can be blown-up to a four-cycle, leading to a completely smooth geometry. Remarkably, the throat regions of the solutions, which can be isolated from the asymptoti… Show more

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Cited by 27 publications
(50 citation statements)
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“…Relation to Previous Works: There are very few articles pertaining to local heterotic supergravity solutions for local throat geometries in the literature. Following [20] which we have already mentioned, a further supergravity analysis on the conifold appeared in [26]. The solutions in that work have a singular dilaton in the IR and in our notation have (r 2 H 2 ) = 0, in addition they are performing a sort of expansion in small a = r 2 H 2 .…”
Section: Introductionmentioning
confidence: 90%
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“…Relation to Previous Works: There are very few articles pertaining to local heterotic supergravity solutions for local throat geometries in the literature. Following [20] which we have already mentioned, a further supergravity analysis on the conifold appeared in [26]. The solutions in that work have a singular dilaton in the IR and in our notation have (r 2 H 2 ) = 0, in addition they are performing a sort of expansion in small a = r 2 H 2 .…”
Section: Introductionmentioning
confidence: 90%
“…Our current work is very much in the same vein as [16,17] except that we will be studying heterotic strings, and that the main class of our solutions will require a Z 2 orbifold of the conifold. It builds on earlier articles by one of the authors [19,20], where solutions of this type, first based on Eguchi-Hanson space (hence providing local models of Fu-Yau compactifications, see also [21]), second on the conifold. An important step towards obtaining these solutions was to define a large charge limit, in which the contribution of the tangent bundle curvature to the Bianchi identity can be consistently neglected.…”
Section: Introductionmentioning
confidence: 99%
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“…Strominger [36], Dasgupta, Rajesh, and Sethi [7], Becker, Becker, Fu, Tseng, and Yau [3], Carlevaro and Israel [5], Andreas and Garcia-Fernandez [2], and others).…”
Section: Some Special Solutions Of the Hull-strominger Systemmentioning
confidence: 99%
“…3 we have chosen to work with Hermitian gauge fields, normalized as Tr T α T β = 2δ αβ . 4 The volume form of a three-sphere is…”
Section: Five-brane and Magnetic Chargesmentioning
confidence: 99%