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강연자 Kenichi Ohshika
소속 Osaka University
date 2014-10-02

From 1980’s, the study of Kleinian groups has been carried out in the framework of the paradigm of “Thurston’s problems”.
Now they are all solved, and we can tackle deeper problems; for instance to determine the topological types of the deformation spaces or to study what lie outside the deformation spaces.
In this talk, I will survey how Thurston’s problems were solved and then recent progresses in studying the deformation spaces and the “spaces outside the deformation spaces”, including my own work with several collaborators.

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첨부 '1'
  1. Conformal field theory in mathematics

  2. Congruences between modular forms

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

  4. Connes's Embedding Conjecture and its equivalent

  5. Conservation laws and differential geometry

  6. Contact Homology and Constructions of Contact Manifolds

  7. Contact instantons and entanglement of Legendrian links

  8. Contact topology of singularities and symplectic fillings

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

  10. Counting circles in Apollonian circle packings and beyond

  11. Counting number fields and its applications

  12. Creation of concepts for prediction models and quantitative trading

  13. 14Oct
    by 김수현
    in 수학강연회

    Deformation spaces of Kleinian groups and beyond

  14. Descent in derived algebraic geometry

  15. Diophantine equations and moduli spaces with nonlinear symmetry

  16. Elliptic equations with singular drifts in critical spaces

  17. Entropies on covers of compact manifolds

  18. Entropy of symplectic automorphisms

  19. Equations defining algebraic curves and their tangent and secant varieties

  20. Essential dimension of simple algebras

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