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Five of my favorite geometry papers Geometry from A to. . . B !/ Étienne Ghys.

By: Contributor(s): Publication details: Rio de Janeiro: IMPA, 2019.Description: video onlineOther title:
  • Monge and optimal transport (1776) [Distinctive title]
  • Gauss and cartography (1825) [Distinctive title]
  • Hadamard and geodesics of negatively curved surfaces (1898) [Distinctive title]
  • Poincaré and geodesics of positively curves surfaces (1905) [Distinctive title]
  • Birkhoff and the ergodic theorem (1931) [Distinctive title]
Subject(s): Online resources:
Contents:
These talks are not intended to geometers. There will be no attempt to provide any global view of geometry today. My intention is to present five old papers which have been influential in the later development of geometry. In each case, I’ll try to focus on the motivations of these pioneers which are almost always related to applied mathematics : a reminder for contemporary geometers? In each case, I’ll try to mention a few forgotten problems which might be relevant today. These five talks will be completely independent and hopefully elementary. 1- Monge and optimal transport (1776) 2- Gauss and cartography (1825) 3- Hadamard and geodesics of negatively curved surfaces (1898) 4- Poincar´e and geodesics of positively curves surfaces (1905) 5- Birkhoff and the ergodic theorem (1931)
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Lecture Series (5 lectures)

These talks are not intended to geometers. There will be no attempt to provide any global view of geometry today. My intention is to present five old papers which have been influential in the later development of geometry. In each case, I’ll try to focus on the motivations of these pioneers which are almost always related to applied mathematics : a reminder for contemporary geometers? In each case, I’ll try to mention a few forgotten problems which might be relevant today. These five talks will be completely independent and hopefully elementary. 1- Monge and optimal transport (1776) 2- Gauss and cartography (1825) 3- Hadamard and geodesics of negatively curved surfaces (1898) 4- Poincar´e and geodesics of positively curves surfaces (1905) 5- Birkhoff and the ergodic theorem (1931)

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