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Extra Form
Lecturer Otto van Koert
Dept. 서울대학교
date Feb 18, 2013

In this talk, we discuss recent work with Albers, Cieliebak, Fish, Frauenfelder, Hofer and Paternain on several aspects of the three body problem. The ultimate goal of this project is to use modern, holomorphic curve techniques to investigate the dynamics of the three body problem. 
We shall describe how contact topology and other geometrical methods can be used to understand some aspects of the three-body problem. In particular, we shall discuss how to find global surfaces of section, a tool first developed by Poincar\'e to discretize the dynamics of a flow.

Atachment
Attachment '1'
  1. Conformal field theory and noncommutative geometry

  2. Conformal field theory in mathematics

  3. Congruences between modular forms

  4. Connectedness of a zero-level set as a geometric estimate for parabolic PDEs

  5. Connes's Embedding Conjecture and its equivalent

  6. Conservation laws and differential geometry

  7. Contact Homology and Constructions of Contact Manifolds

  8. Contact instantons and entanglement of Legendrian links

  9. 07Nov
    by Editor
    in Special Colloquia

    Contact topology and the three-body problem

  10. Contact topology of singularities and symplectic fillings

  11. Convex and non-convex optimization methods in image processing

  12. Counting circles in Apollonian circle packings and beyond

  13. Counting number fields and its applications

  14. Creation of concepts for prediction models and quantitative trading

  15. Deformation spaces of Kleinian groups and beyond

  16. Descent in derived algebraic geometry

  17. Diophantine equations and moduli spaces with nonlinear symmetry

  18. Elliptic equations with singular drifts in critical spaces

  19. Entropies on covers of compact manifolds

  20. Entropy of symplectic automorphisms

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