Generalised geometries, constrained critical points and Ramond-Ramond fields

Abstract

In the context of generalised geometry we investigate reductions to $SU(m)\times SU(m)$ together with an integrability condition which in dimension 6 describes the geometry of type II supergravity compactifications.

References in corpus (10)

• Generalized structures of N=1 vacua
• Supersymmetric D-branes and calibrations on general N=1 backgrounds
• Instantons, Poisson structures and generalized Kaehler geometry
• Generalised $G_2$-structures and type IIB superstrings
• The Hitchin functionals and the topological B-model at one loop
• Generalised $G_2$-manifolds
• Type II Strings and Generalized Calabi-Yau Manifolds
• A surgery for generalized complex structures on 4-manifolds
• Topological M-theory as Unification of Form Theories of Gravity
• Calibrated cycles and T-duality

Cited by in corpus (17)

• M-theory, exceptional generalised geometry and superpotentials
• A scan for new N=1 vacua on twisted tori
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• Supersymmetric sources, integrability and generalized-structure compactifications
• Reformulating Supersymmetry with a Generalized Dolbeault Operator
• On moduli and effective theory of N=1 warped flux compactifications
• Perturbing gauge/gravity duals by a Romans mass
• Domain walls from ten dimensions
• Calibrated cycles and T-duality
• Seeing through the String Landscape - a String Hunter's Companion in Particle Physics and Cosmology
• N=1 domain wall solutions of massive type II supergravity as generalized geometries
• Brackets, Sigma Models and Integrability of Generalized Complex Structures
• Domain wall flow equations and SU(3)xSU(3) structure compactifications
• G2 Hitchin functionals at one loop
• Calibrations on spaces with GxG-structure
• Toric generalized Kaehler structures. III
• On special geometry of the moduli space of string vacua with fluxes