传奇人物传记 迈克尔·阿蒂亚 (Web of Stories, Michael Atiyah (Mathematician))【无字幕】
https://www.youtube.com/playlist?list=PLVV0r6CmEsFzjttuP9WTFDzu0oAOJBM_3
迈克尔·弗朗西斯·阿蒂亚爵士，OM，FRS（英语：Sir Michael Francis Atiyah，1929年4月22日－2019年1月11日），英国黎巴嫩裔数学家，主要研究领域为几何，被誉为当代最伟大的数学家之一。
Wikipedia：https://www.wikiwand.com/en/Michael_Atiyah
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01. Schooling in Sudan and Cairo
02:31
02. An aptitude for mathematics
01:13
03. Travelling as a child
01:06
04. A cultured background
03:03
05. My artistic mother
00:43
06. Preparing for Cambridge
01:25
07. Academics at Manchester Grammar School
01:50
08. Mathematics and chess
01:24
09. Peers from Manchester Grammar School
01:45
10. Mathematics and writing - conflicting disciplines
01:08
11. Early experiences with physics (11_93)
01:55
12. Sent to Trinity College Cambridge
00:57
13. Gap year spent in the army
06:05
14. First year at Cambridge
03:39
15. Geometry or algebra The Cambridge approach
01:19
16. Top in the Tripos
02:25
17. My chosen geometry supervisor
01:57
18. Background to differential geometry
00:54
19. Starting to understand harmonic integrals
01:32
20. Vector bundles (20_93)
03:23
21. How not to encourage somebody
02:04
22. Giving up mathematics
04:02
23. Prizes
00:49
24. Princeton
04:14
25. Oppenheimer on Princeton
00:49
26. Road trip through America
00:54
27. How mathematics can become an obsession
03:00
28. Talks at Princeton
00:46
29. Taking my wife to America
01:28
30. Bringing America to Cambridge
02:07
31. Working with my boss
03:19
32. Mathematics at Princeton
04:11
33. Working together in mathematics
02:59
34. Topology and K-theory
04:11
35. My mathematical growth
02:09
36. And topological K-theory was born
02:58
37. Technical problems in K-theory
01:59
38. The real theory
01:17
39. Readership at Oxford (39_93)
02:18
40. Differences between Oxford and Cambridg
01:39
41. Lack of Collaborators at Oxford
01:22
42. Difficulty in inviting people to Oxford
01:21
43. Dirac operator
05:40
44. Russian contributions to the Dirac operator
01:46
45. Analysis with Singer
01:19
46. First proof for the index theorem
01:57
47. Problems with the first proof
03:50
48. More on index theorem and K-theory
03:03
49. Fixed point formula
05:22
50. Delicacy of factor 2 (50_93)
01:54
51. The mod 2 index theorem
01:31
52. Fredholm operators
04:33
53. 15 years of index theorem
03:28
54. The Fields Medal
02:47
55. Back to Princeton
03:32
56. Eta invariant
03:27
57. Refining the eta variant
03:31
58. The L2 index theorem
05:49
59. Students
01:48
60. Bridging the gap between mathematics and physics
03:17
61. Lacunas and hyperbolic equations
04:01
62. Further research on lacunas
02:36
63. Instanton
03:26
64. Evolving story of instantons
02:38
65. Almost beaten by Manin
01:31
66. Euclidian version of twistor theory
02:08
67. Collaborating with physicists
02:09
68. The lack of a background in physics
02:02
69. Three manifold invariants
02:55
70. Individual contributions
01:02
71. Interaction between maths and physics
02:14
72. Simon Donaldson
02:40
73. Symplectic geometry
01:04
74. Geometry, physics and the future of mathematics
04:07
75. Cambridge in 1990
01:17
76. The Isaac Newton Institute
03:17
77. Opposition to the Isaac Newton Institute
02:02
78. British mathematics
03:15
79.Trying to build a strong group
01:38
80. The future of mathematics
03:55
81. Continuing relevance of early studies
01:40
82. Magnetic monopoles
03:32
83. Continued importance of magnetic monopoles
01:24
84. Interaction between science and society
02:23
85. Thoughts on social and political issues
03:06
86. Mathematics in society
03:46
87. Mathematicians of the past
03:52
88. Created or discovered
04:26
89. Did we invent number theory
06:00
90. Beauty in mathematics
03:03
91. Simple explanation of my work
03:28
92. My work in easier words
04:40
93. Mathematical microscope
03:41
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