Correlation Functions for M N /S N Orbifolds

By O. Lunin, Samir D. Mathur. 2001

201 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/9134db5cab661a52ff77820c6ae7572d7524fafb

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. R. Myers
2. Sergei Gukov
3. Thomas Hartman
4. Andrew Strominger
5. M. Smolkin
6. Souvik Dutta
7. A. Yale
8. S. El-Showk

In Mathematical Physics

1. Sergei Gukov
2. S. Hartnoll
3. Souvik Dutta
4. R. Myers
5. S. El-Showk
6. E. Martinec
7. G. Moore
8. Thomas Hartman

In Statistical and Nonlinear Physics

1. R. Myers
2. D. Harlow
3. Thomas Hartman
4. Xi Dong
5. T. Faulkner
6. S. Raju
7. Ling-Yan Hung
8. Aron C. Wall

Citations in the corpus

• The Search for a Holographic Dual to AdS(3)xS(3)xS(3)xS(1) (2004, methodology): “The Cmnp can be calculated [54] using an application of the covering space method of [55].”
• Holographic calculations of Rényi entropy (2011, background): “However, as is noted in [43], the key non-vanishing contribution that is responsible for the final answer is in fact the kinetic term, whereas the rest drops out on careful regularization.”
• Entwinement and the emergence of spacetime (2014, unknown): “At the orbifold point this dual has been identified [48, 49, 50, 43] as the state”
• Entanglement Renyi entropies in holographic theories (2010, background): “First, we get the geometrical factor |28x(1 − x)|−c/12, as computed by Lunin and Mathur, which is independent of the states.”
• Holographic entanglement beyond classical gravity (2013, background): “For n = 2, the differential equation (6) for the Schottky uniformization map can be solved exactly [5], see also [15, 9] for explicit uniformizations in this case.”
• Emergent spacetime and holographic CFTs (2011, background): “The correlators also enjoy a large N expansion implying factorization at N →∞ [36], [37], [38] and consequently we expect a simple structure for the multi-particle spectrum.”
• A canonical purification for the entanglement wedge cross-section (2019, methodology): “) In fact, it is possible to use the methods of [65] to compute this OPE coefficient by unwrapping the twist operators in the three point function so that it reduces to a trivial CFT partition function on a zero-genus covering space.”
• Entanglement Entropy at Large Central Charge (2013, background): “(Note that this is the same as the transformation to the torus in [49, 8]).”
• The Entanglement Renyi Entropies of Disjoint Intervals in AdS/CFT (2013, methodology): “Following [47] we cut out infinitesimal holes of M around these points |z − zi| < and “insert the unit operator” by picking a different metric within these holes: ds(2) = dzdz̄ ( |z − zi|(2)/ 2 )1/n−1 ∝ dtdt̄ 2−2/n |z − zi| < (C1)”
• Bounding the space of holographic CFTs with chaos (2016, unknown): “[116–118].”