Geometry for Higher Spin Gravity - Conformal Structures, PDEs, and Q-manifolds

Geometry for Higher Spin Gravity - Conformal Structures, PDEs, and Q-manifolds

Erwin Schrödinger International Institute for Mathematics and Physics (ESI) via YouTube Direct link

Andreas Cap - Cartan Geometries 1

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Andreas Cap - Cartan Geometries 1

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Geometry for Higher Spin Gravity - Conformal Structures, PDEs, and Q-manifolds

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  1. 1 Andreas Cap - Cartan Geometries 1
  2. 2 Andreas Cap - Cartan geometries 2
  3. 3 Eugene Skvortsov - Conformal higher spin gravities and holography, 2
  4. 4 Iva Lovrekovic - Holography of new conformal higher spin theories in three dimensions
  5. 5 Stefan Prohazka - Maximally symmetric spacetimes and their lower dimensional theories
  6. 6 Henning Samtleben - Introduction to exceptional field theory
  7. 7 Harold Steinacker - (Higher-spin) gravity as a quantum effect on quantum space-time
  8. 8 Chrysoula Markou - Extracting Bigravity from String Amplitudes
  9. 9 Ian Anderson - Lecture 1: Variational Bicomplexes: The First Variational Formula
  10. 10 Thomas Strobl - Gauge theories with and without group actions and equivalences between them
  11. 11 Daniel Grumiller - Higher spins and non-AdS holography in lower dimensions
  12. 12 Ian Anderson - Lecture 2: Variational Bicomplexes: Diverse Applications
  13. 13 Eugene Skvortsov - Higher spin gravities and holography
  14. 14 Vladimir Salnikov - Some constructions from graded geometry
  15. 15 Alexander Voronov - NQ-manifolds and homotopy Lie bialgebroids
  16. 16 Mikhail Vasiliev - Introduction to HS fields and interactions in AdS I
  17. 17 Marc Henneaux - Introduction to asymptotic symmetries - General formalism
  18. 18 Mikhail Vasiliev - Introduction to HS fields and interactions in AdS II
  19. 19 Marc Henneaux - Introduction to asymptotic symmetries - Examples
  20. 20 Michele Schiavina - BV-BFV Approach to General Relativity
  21. 21 Sergei Kuzenko - Duality-invariant conformal higher-spin models
  22. 22 Marc Henneaux - The BMS (super)algebra at spatial infinity
  23. 23 Svatopluk Krysl - Differential operators on bundles invariant with respect to compact operators
  24. 24 Mikhail Vasiliev - Recent results in higher-spin gauge theory
  25. 25 Andrea Campoleoni - On Carrollian and Galilean higher-spin algebras
  26. 26 Michael Eastwood - Conformal differential geometry - the ambient metric and tractor connection 1
  27. 27 Dmitry Ponomarev - Spinor-helicity formalism for higher-spin holography
  28. 28 Pavel Mnev - Effective BV action for Chern-Simons theory on cylinders
  29. 29 Michael Eastwood - Conformal differential geometry - the ambient metric and tractor connection 2
  30. 30 Tim Adamo - Lecture 1: Twistors and amplitudes
  31. 31 Karapet Mkrtchyan - Democratic (N)ED
  32. 32 Jan Slovak - Calculus on Symplectic Manifolds
  33. 33 Tim Adamo - Lecture 2: Ambitwistors and amplitudes
  34. 34 Igor Khavkine - Homotopy transfer for conserved currents and rigid symmetries in gauge theories
  35. 35 Dario Francia - Lagrangian double copy to cubic order
  36. 36 Andrew Waldron - Quantization of Contact Structures
  37. 37 Per Sundell - Quantum field theory as a topological sigma.model
  38. 38 Boris Doubrov - Non-regular parabolic geometries via the notion of bi-filtered manifolds
  39. 39 Yannick Herfray - BMS symmetries and "asymptotic gravity vacua" from a geometric perspective
  40. 40 Alexander Verbovetsky - Geometry of PDEs: an overview
  41. 41 Rod Gover - Boundary calculus in conformal geometry. Lecture 1
  42. 42 Glenn Barnich - From finite temperature Casimir effect to massless scalar field partition functions
  43. 43 Rod Gover - Higher conformal fundamental forms and the asymptotically Poincare-Einstein Condition
  44. 44 Glenn Barnich - Massless scalar field partition functions & real analytic Eisenstein series
  45. 45 Euihun Joung - Unfolding Conformal Geometry
  46. 46 Omid Makhmali - Einstein-Weyl-like conditions and causal structures in dimension three
  47. 47 Rod Gover - Higher conformal fundamental forms and the asymptotically Poincare-Einstein Condition
  48. 48 Boris Kruglikov - Lie equations, Cartan bundles, Tanaka theory and differential invariants 1
  49. 49 Nicolas Boulanger - Algebraic classification of conformal invariants
  50. 50 Jan Vysoky - Graded Courant Algebroids
  51. 51 Boris Kruglikov - Lie equations, Cartan bundles, Tanaka theory and differential invariants 2
  52. 52 Glenn Barnich - Lecture 3: Gravitons in a Casimir box
  53. 53 Yannick Herfray - Tractor geometry of null-Infinity and gravitational radiations
  54. 54 Boris Kruglikov - Super-symmetry of geometric structures
  55. 55 Luca Vitagliano - Multiplicative Connections on Lie Groupoids
  56. 56 Paolo Saracco - Mathematical overview of universal enveloping algebras

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