Gauss, Normals and Fundamental Forms in Differential Geometry - Lecture 34

Gauss, Normals and Fundamental Forms in Differential Geometry - Lecture 34

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Parabolic points

11 of 12

11 of 12

Parabolic points

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Gauss, Normals and Fundamental Forms in Differential Geometry - Lecture 34

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  1. 1 Introduction
  2. 2 C.F.Gauss1777-1855
  3. 3 1st fundamental formI.e quadratic form
  4. 4 Gauss introduced the idea of a surface S parametrically
  5. 5 Gauss- Rosrigues map
  6. 6 Gauss realised that the Gaussian curvature can be obtained by
  7. 7 Ex.1 Sphere radius
  8. 8 Ex.2
  9. 9 Ex.3
  10. 10 Interesting questions- differentiating points on a surface S into
  11. 11 Parabolic points
  12. 12 Theorema Egregiurn 1827

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