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Extra Form
Lecturer Neal Bez
Dept. Saitama University
date May 22, 2014

In his survey paper in the Bulletin of the AMS from 2002, R. J. Gardner discussed the Brunn-Minkowski inequality, stating that it deserves to be better known and painted a beautiful picture of its relationship with other inequalities in analysis and geometry. At the top of a hierarchical tree of inequalities in this survey paper came the Brascamp-Lieb inequality, which was originally motivated as a natural generalisation of the sharp Young convolution inequality. In this talk I will explain recent developments on the Brascamp-Lieb inequality, most of which took place after 2002, and applications to fundamental problems in analysis, geometry and beyond.

Atachment
Attachment '1'
  1. Regularity of solutions of Hamilton-Jacobi equation on a domain

  2. Regularity for non-uniformly elliptic problems

  3. Recommendation system and matrix completion: SVD and its applications (학부생을 위한 강연)

  4. 02Jun
    by 김수현
    in Math Colloquia

    Recent progress on the Brascamp-Lieb inequality and applications

  5. Randomness of prime numbers

  6. Random walks in spaces of negative curvature

  7. Random matrices and operator algebras

  8. Random conformal geometry of Coulomb gas formalism

  9. Queer Lie Superalgebras

  10. Quasi-homomorphisms into non-commutative groups

  11. Quantum Dynamics in the Mean-Field and Semiclassical Regime

  12. Quantitative residual non-vanishing of special values of various L-functions

  13. Q-curvature in conformal geometry

  14. Persistent Homology

  15. Periodic orbits in symplectic geometry

  16. Partial differential equations with applications to biology

  17. One and Two dimensional Coulomb Systems

  18. On the Schauder theory for elliptic PDEs

  19. On the resolution of the Gibbs phenomenon

  20. On the distributions of partition ranks and cranks

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