Holographic c-theorems

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Quasi-Topological gravity: (Myers, Paulos & Sinha, 1004.2055) Spin 1 Spin 2 Spin 0
Quasi-Topological gravity: (Myers & Robinsion, 1003.5357) with • three dimensionless couplings, allow us to explore dual CFT’s with most general three-point function “maintain control of calculations” • analytic black hole solutions • linearized eom in AdS 5 are second order (in fact, Einstein eq’s!) • can be extended to higher dimensions (D≥7) • gravitational couplings constrained – see Parnachev’s talk (Myers, Paulos & Sinha, 1004.2055)
Page 2 and 3: Motivation: “role of higher curva
Page 4 and 5: C-theorems in higher dimensions d=2
Page 6 and 7: SUSY example: (Anselmi, Freedman, G
Page 8 and 9: C-theorems in higher dimensions d=2
Page 10 and 11: Counterexample to a-theorem: (Shape
Page 14 and 15: Holographic RG flows: • for gener
Page 16 and 17: Holographic RG flows: (Freedman, Gu
Page 18 and 19: Improved Holographic RG Flows: •
Page 20 and 21: Improved Holographic RG Flows: •
Page 22 and 23: Higher Curvature Terms without Deri
Page 26 and 27: Quasi-Topological gravity: (Myers &
Page 28 and 29: RG flows in Quasi-Topological gravi
Page 32 and 33: Higher Dimensions: • straightforw
Page 34 and 35: What is where AdS curvature: • t
Page 38 and 39: More Improved Holographic RG Flows:
Page 48 and 49: and Entanglement Entropy • in 100
Page 50 and 51: and Entanglement Entropy • place
Page 52 and 53: and Entanglement Entropy (see Kulax
Page 54 and 55: and Entanglement Entropy • we had
Page 56 and 57: and Entanglement Entropy • consid
Page 58 and 59: and Entanglement Entropy • puzzle
Page 60 and 61: entanglement entropy: for even d fo
Page 62 and 63: and Beyond: • Susskind & Witten:
Page 64 and 65: and Beyond: • Susskind & Witten:

Holographic c-theorems

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