Gauge theory at large N and new G2 holonomy metrics
By A. Brandhuber, Joaquim Gomis, S. Gubser, Sergei Gukov. 2001
178 citations recorded by the source corpus.
We find a one-parameter family of new G_2 holonomy metrics and demonstrate that it can be extended to a two-parameter family. These metrics play an important role as the supergravity dual of the large N limit of four-dimensional supersymmetric Yang–Mills. We show that these G_2 holonomy metrics describe the M theory lift of the supergravity solution describing a collection of D6-branes wrapping the supersymmetric three-cycle of the deformed conifold geometry for any value of the string coupling constant.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/b3e0daec7bc7c5da979cdea12180cd8ea6e17941
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Citations in the corpus
- Towards the string dual of N=1 SQCD-like theories (2006, background): “ parameter that labels the family of solutions. Contrary to what one might think, this is not the “brane side” of the solution (2.1) (for the case of D6-branes this “brane side” solution was found in [54]). If these new solutions were the “brane-side”, one should see a resolved conifold and the metr”
- Non-Kähler string backgrounds and their five torsion classes (2002, background): “E.g., for the 6–dimensional conifold with additional 2–form flux or with wrapped D6–branes this leads to a particular non–compact G2 manifold, which topologically is an R 4 bundle over S 3 [66, 67, 68 , 69].”
- G-Structures and Wrapped NS5-Branes (2002, background): “This is a co-homogeneity one example with principle orbits S 3 × S 3 . Our starting point is an ansatz for the three-form that has appeared in constructions of G2 holonomy metrics in [26, 27 ]:”
- Twisted connected sums and special Riemannian holonomy (2000, methodology): “wn examples of compact Riemannian 7-manifolds with holonomy G 2 are due to Joyce who used a generalized Kummer construction and resolution of singularities [24, 25] (for non-compact examples see e.g. [4, 8, 9, 10, 12]). The compact 7-manifolds with holonomy G 2 in this paper are obtained by a differe”
- Hodge cohomology of gravitational instantons (2002, methodology): “A notable exception is the prediction for the G2-manifold in [10], which our results prove is false.”
- Dirichlet Branes and Mirror Symmetry (2009, methodology): “It might be remarked that [57] works directly from the condition for G2-holonomy in terms of the 3-form being closed and co-closed, but setting these calculations in the context of the Hitchin ansatz as in [235] clarifies the approach.”
- Orientifolds of K3 and Calabi-Yau manifolds with intersecting D-branes (2002, background): “Here, the situation is slightly better in that an appropriate metric on one side of the transition is known, while for the metric after the flop numerical studies have been performed [156,157].”