J McGreevy - Advances in High Energy Physics, 2010 - Wiley Online Library
These are notes based on a series of lectures given at the KITP workshop Quantum Criticality and the AdS/CFT Correspondence in July, 2009. The goal of the lectures was to …
We investigate the embedding of brane inflation into stable compactifications of string theory. At first sight a warped compactification geometry seems to produce a naturally flat …
Sasakian manifolds were first introduced in 1962. This book's main focus is on the intricate relationship between Sasakian and Kähler geometries, especially when the Kähler structure …
O Lunin, J Maldacena - Journal of High Energy Physics, 2005 - iopscience.iop.org
We find the gravity dual of a marginal deformation of Script N= 4 super Yang Mills, and discuss some of its properties. This deformation is intimately connected with an SL (2, Bbb …
S Franco, A Hanany, D Vegh, B Wecht… - Journal of High …, 2006 - iopscience.iop.org
We describe a technique which enables one to quickly compute an infinite number of toric geometries and their dual quiver gauge theories. The central object in this construction is …
S Benvenuti, B Feng, A Hanany… - Journal of High Energy …, 2007 - iopscience.iop.org
We develop a systematic and efficient method of counting single-trace and multi-trace BPS operators with two supercharges, for world-volume gauge theories of N D-brane probes for …
D Martelli, J Sparks, ST Yau - Communications in Mathematical Physics, 2008 - Springer
We study a variational problem whose critical point determines the Reeb vector field for a Sasaki–Einstein manifold. This extends our previous work on Sasakian geometry by lifting …
We provide a general set of rules for extracting the data defining a quiver gauge theory from a given toric Calabi-Yau singularity. Our method combines information from the geometry …
D Martelli, J Sparks, ST Yau - Communications in mathematical physics, 2006 - Springer
We show that the Reeb vector, and hence in particular the volume, of a Sasaki–Einstein metric on the base of a toric Calabi–Yau cone of complex dimension n may be computed by …