SCREAM Seminar - Symmetry, Curvature Reduction, and Equivalence Methods in Differential Geometry

SCREAM Seminar - Symmetry, Curvature Reduction, and Equivalence Methods in Differential Geometry

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J. Kopiński (CTP PAS) - Constructing a solution to the Penrose CCC scenario

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J. Kopiński (CTP PAS) - Constructing a solution to the Penrose CCC scenario

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Classroom Contents

SCREAM Seminar - Symmetry, Curvature Reduction, and Equivalence Methods in Differential Geometry

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  1. 1 J. Kopiński (CTP PAS) - Constructing a solution to the Penrose CCC scenario
  2. 2 Prof. Paweł Nurowski (CTP PAS): Conformal transformations and the beginning of the Universe: Part I.
  3. 3 Prof.Paweł Nurowski (CTP PAS): Conformal transformations and the beginning of the Universe: Part II.
  4. 4 Prof.Paweł Nurowski (CTP PAS): Conformal transformations and the beginning of the Universe:Part III.
  5. 5 Dennis The (UiT): Classifying homogeneous geometric structures: Part I.
  6. 6 Dennis The (UiT): Classifying homogeneous geometric structures: Part II.
  7. 7 Dennis The (UiT): Classifying homogeneous geometric structures: Part III.
  8. 8 Prof. Paweł Nurowski (CTP PAS): Simple models in Penrose's Conformal Cyclic Cosmology
  9. 9 M. Zhitomirskii (Technion): Normal forms and symmetries for (2,3,5) and (3,5) distributions Part I
  10. 10 M. Zhitomirskii (Technion): Normal forms and symmetries for (2,3,5) and (3,5) distributions Part II
  11. 11 M. Zhitomirskii (Technion): Normal forms and symmetries for (2,3,5) and (3,5) distributions Part III
  12. 12 M. Zhitomirskii (Technion): Normal forms and symmetries for (2,3,5) and (3,5) distributions Part IV
  13. 13 Boris Kruglikov (UiT): Dispersionless integrable systems: Part I
  14. 14 Boris Kruglikov (UiT): Dispersionless integrable systems: Part II
  15. 15 Boris Kruglikov (UiT): Dispersionless integrable systems: Part III
  16. 16 I. Zelenko:Geometry of rank 2 distributions via abnormal extremals:generalized Wilczynski invariants
  17. 17 I.Zelenko:Geometry of rank 2 distributions via abnormal extremals:algebraic structure of invariants
  18. 18 David Sykes (Texas A&M): On Geometry of 2-nondegenerate, Hypersurface-type Cauchy–Riemann Structures
  19. 19 B. Doubrov (BSU): Moving frames and invariants for submanifolds in parabolic homogeneous spaces - 1.
  20. 20 B. Doubrov (BSU): Moving frames and invariants for submanifolds in parabolic homogeneous spaces - 2.
  21. 21 B. Doubrov (BSU): Moving frames and invariants for submanifolds in parabolic homogeneous spaces - 3.
  22. 22 Dr. Andrea Santi (UiT): An introduction to supergravity in 11 dimensions – Part I
  23. 23 Dr. Andrea Santi (UiT): An introduction to supergravity in 11 dimensions – Part II
  24. 24 Dr. Andrea Santi (UiT): An introduction to supergravity in 11 dimensions – Part III
  25. 25 Dr. Omid Makhmali (CTP PAS): Frobenius integrability and Cartan geometries - Part I
  26. 26 Dr. Omid Makhmali (CTP PAS): Frobenius integrability and Cartan geometries - Part II
  27. 27 Dr. Omid Makhmali (CTP PAS): Frobenius integrability and Cartan geometries - Part III
  28. 28 Prof. Joël Merker (Paris-Saclay University): Symmetries with power series - Part I
  29. 29 Prof. Joël Merker (Paris-Saclay University): Symmetries with power series – Part II
  30. 30 Prof. Joël Merker (Paris-Saclay University): Symmetries with power series – Part III
  31. 31 Symmetric trilinear forms and Einstein-like equations: from affine spheres to Griess algebras
  32. 32 Symmetric trilinear forms and Einstein-like equations: from affine spheres to Griess algebras p. II
  33. 33 Symmetric trilinear forms and Einstein-like equations: from affine spheres to Griess algebras p. III
  34. 34 Ian Anderson (Utah State University, USA): Symmetries, Conservation Laws and Variational Principles
  35. 35 I. Anderson (Utah State University): Symmetries, Conservation Laws and Variational Principles, p. II
  36. 36 I. Anderson (Utah State University): Symmetries, Conservation Laws and Variational Principles, p.III
  37. 37 D. McNutt (UiT The Arctic University):Cartan-Karlhede algorithm and Cartan invariants for spacetimes
  38. 38 D. McNutt (The Arctic University):Cartan-Karlhede algorithm and Cartan invariants for spacetimes p.2
  39. 39 D. McNutt (The Arctic University):Cartan-Karlhede algorithm and Cartan invariants for spacetimes p.3
  40. 40 Dr. Jarosław Kopiński (CTP PAS): Applications of tractor calculus in general relativity (Part I)
  41. 41 Dr. Jarosław Kopiński (CTP PAS): Applications of tractor calculus in general relativity (Part II)
  42. 42 Dr. Jarosław Kopiński (CTP PAS): Applications of tractor calculus in general relativity (Part III)
  43. 43 Evgeny Ferapontov (Loughborough University, UK): On ODEs satisfied by modular forms
  44. 44 E. Ferapontov (Loughborough University, UK): Dispersionless integrable equations and modular forms
  45. 45 Prof. José Figueroa-O'Farrill (School of Mathematics, Univ. of Edinburgh): Spacetime G-structures I
  46. 46 R. Graham (Univ. of Washington): Gauss--Bonnet Formula for Renormalized Area of Minimal Submanifolds
  47. 47 Prof. José Figueroa-O'Farrill (School of Mathematics, Univ. of Edinburgh): Spacetime G-structures II
  48. 48 Prof. José Figueroa-O'Farrill (School of Mathematics,Univ. of Edinburgh): Spacetime G-structures III
  49. 49 Prof. Adam Sawicki (Center for Theoretical Physics PAS): Geometry of quantum correlations
  50. 50 Prof. Adam Sawicki (Center for Theoretical Physics PAS): Geometry of quantum correlations, part II

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