## Programme

Monday | Tuesday | Wednesday | Thursday | Friday | ||
---|---|---|---|---|---|---|

09.15 - 10.15 | Nicolai | Marolf | Strominger | Dabholkar | Gopakumar | |

Coffee Break |
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10.45 - 11.15 | Björnsson | Barnich | Castro | Virmani | Papageorgakis | |

11.15 - 11.45 | Shigemori | Hubeny | Gutperle | Nilsson | Lawrence | |

11.45 - 12.15 | Cederwall | Hartong | Mukhi | Hull | Stelle | |

Lunch Break |
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14.30 - 15.30 | Craps | Minwalla | Ross | |||

Coffee Break |
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16.00 - 16.30 | Teschner | Rangamani | Narayan | |||

16.30 - 17.00 | Teschner |

### Titles

- Barnich: Aspects of the BMS/CFT correspondence [slides]
- Björnsson: Ultraviolet Behaviour of Supergravity [slides]
- Castro: Hidden structure of black holes
- Cederwall: Supergravity with pure spinors [slides]
- Craps: Emergence of space-time in matrix big bang models
- Dabholkar: Quantum Black Holes, Wall-crossing, and Mock Modular Forms
- Gopakumar: Unravelling the String Dual to the Gaussian Matrix Model [slides]
- Gutperle: Holographic Interface theories and junctions of quantum wires [slides]
- Hartong: Field Theory on Schroedinger Space-times [slides]
- Hubeny: Beaming in AdS/CFT [slides]
- Hull: Double Field Theory and the Geometry of Duality [slides]
- Lawrence: Natural chaotic inflation [slides]
- Marolf: Unitarity and Holography in Gravitational Physics [slides]
- Minwalla: Small Hairy Black Holes in Global AdS5 x S5
- Mukhi: Aspects of Multiple Membranes [slides]
- Narayan: Lifshitz spacetimes from AdS null and cosmological solutions [slides]
- Nicolai: Arithmetic quantum gravity [slides]
- Nilsson: Non-perturbative strings from automorphic forms [slides]
- Papageorgakis: Nonabelian (2,0) tensor multiplets and 3-algebras [slides]
- Rangamani: CFTs in AdS and AdS/CFT [slides]
- Ross: CFT description of the self-dual orbifold [slides]
- Shigemori: Exotic branes and non-geometric backgrounds [slides]
- Stelle: Supersymmetry in D=7 with D=6 boundaries and gauged R-symmetry [slides]
- Strominger: Microscopic Realization of the Kerr/CFT Correspondence
- Teschner: Quantization of the Hitchin moduli spaces, Liouville theory and the geometric Langlands correspondence [slides]
- Virmani: G2 Dualities and their Applications [slides]