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강연자 Neal Bez
소속 Saitama University
date 2014-05-22

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.

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첨부 '1'
  1. Idempotents and topologies

  2. 02Jun
    by 김수현
    in 수학강연회

    Recent progress on the Brascamp-Lieb inequality and applications

  3. Existence of positive solutions for φ-Laplacian systems

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

  5. Normal form reduction for unconditional well-posedness of canonical dispersive equations

  6. Random conformal geometry of Coulomb gas formalism

  7. Categorification of Donaldson-Thomas invariants

  8. Noncommutative Surfaces

  9. The Shape of Data

  10. Topological Mapping of Point Cloud Data

  11. Structures on Persistence Barcodes and Generalized Persistence

  12. Persistent Homology

  13. Topological aspects in the theory of aperiodic solids and tiling spaces

  14. Subgroups of Mapping Class Groups

  15. Irreducible Plane Curve Singularities

  16. Analytic torsion and mirror symmetry

  17. Fefferman's program and Green functions in conformal geometry

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  19. 정년퇴임 기념강연: Volume Conjecture

  20. Queer Lie Superalgebras

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