Supersymmetric solutions based on Y^{p,q} and L^{p,q,r}

Abstract

We explicitly realize supersymmetric cones based on the five-dimensional Y^{p,q} and L^{p,q,r} Einstein--Sasaki spaces. We use them to construct supersymmetric type-IIB supergravity solutions representing a stack of D3- and D5-branes as warped products of the six-dimensional cones and R^{1,3}.

14 pages,Latex; v2: clarifying comments

References in corpus (5)

• Toric Sasaki-Einstein metrics on S^2 x S^3
• Cascading RG Flows from New Sasaki-Einstein Manifolds
• Scalar Laplacian on Sasaki-Einstein Manifolds Y^{p,q}
• A new Ricci flat geometry
• Branes in $L^{(p,q,r)}$

Cited by in corpus (12)

• Gauge/Gravity Duality and Warped Resolved Conifold
• Explicit Toric Metric on Resolved Calabi-Yau Cone
• The Gauge/Gravity Theory of Blown up Four Cycles
• D-brane probes on L^{abc} Superconformal Field Theories
• Sasakian Geometry, Holonomy, and Supersymmetry
• N-ification of Forces: A Holographic Perspective on D-brane Model Building
• Resolved Calabi-Yau Cones and Flows from L^{abc} Superconformal Field Theories
• Massless fermionic bound states and the gauge/gravity correspondence
• Warped Resolved L^{a,b,c} Cones
• On the Scalar Spectrum of the Y^{p,q} Manifolds
• Renormalization group flows in gauge-gravity duality
• Brane Resolution Through Fibration