A new Ricci flat geometry
arXiv:hep-th/0501012 · doi:10.1016/j.physletb.2005.03.077
Abstract
We are proposing a new Ricci flat metric constructed from an infinite family of Sasaki-Einstein, , geometries. This geometry contains a free parameter and in the limit we get back the usual CY. When this geometry is probed both by a stack of D3 and fractional D3 branes then the corresponding supergravity solution is found which is a warped product of this new 6-dimensional geometry and the flat . This solution in the specific limit as mentioned above reproduces the solution found in hep-th/0412193. The integrated five-form field strength over goes logarithmically but the argument of Log function is different than has been found before.
7pp, Kahlerian behavior is mentioned in section 2, along with two references and a note
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- A New Infinite Class of Quiver Gauge Theories
- Conformal Manifolds for the Conifold and other Toric Field Theories
- Explicit Toric Metric on Resolved Calabi-Yau Cone
- Marginal Deformations with U(1)^3 Global Symmetry
- The Gauge/Gravity Theory of Blown up Four Cycles
- Towards Supergravity Duals of Chiral Symmetry Breaking in Sasaki-Einstein Cascading Quiver Theories
- Sasakian Geometry, Holonomy, and Supersymmetry
- Branes in
- Resolved Calabi-Yau Cones and Flows from L^{abc} Superconformal Field Theories
- Supersymmetric solutions based on Y^{p,q} and L^{p,q,r}
- Massless fermionic bound states and the gauge/gravity correspondence
- Warped Resolved L^{a,b,c} Cones
- Renormalization group flows in gauge-gravity duality
- Brane Resolution Through Fibration