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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. Structural stability of meandering-hyperbolic group actions

  2. Spectral Analysis for the Anomalous Localized Resonance by Plasmonic Structures

  3. Space.Time.Noise

  4. Solver friendly finite element methods

  5. Sheaf quantization of Hamiltonian isotopies and non-displacability problems

  6. Seoul ICM 2014 유치과정 개요 및 준비전략

  7. Seifert fiberings

  8. Seeded Ising Model for Human Iris Templates and Secure Distributed Iris Recognition

  9. Satellite operators on knot concordance

  10. Root multiplicities of hyperbolic Kac-Moody algebras and Fourier coefficients of modular forms

  11. Role of Computational Mathematics and Image Processing in Magnetic Resonance Electrical Impedance Tomography (MREIT)

  12. Riemann-Hilbert correspondence for irregular holonomic D-modules

  13. Restriction theorems for real and complex curves

  14. Regularity theory for non-autonomous elliptic equations in divergence form

  15. Regularity for non-uniformly elliptic problems

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

  17. 02Jun
    by 김수현
    in Math Colloquia

    Recent progress on the Brascamp-Lieb inequality and applications

  18. Randomness of prime numbers

  19. Random walks in spaces of negative curvature

  20. Random matrices and operator algebras

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