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Extra Form
Lecturer Takeyuki Hida
Dept. Meijo University
date Nov 08, 2012
It has been more than thirty years since white noise analysis was launched systematically. It is now a good time to have an overview of the theory and to reflect on its advantages in order to anticipate further developments of this theory.
Our main interests are in the studies of random complex systems that are developing as time goes by. We first come to the reduction of the complex systems in question.
White noise, that is the time derivative of a Brownian motion, is the most important, elemental system of random variables that can come from the step of the reduction.
We therefore wish to discuss the analysis of functionals of white noise.
Atachment
Attachment '1'
  1. Existence of positive solutions for φ-Laplacian systems

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

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

  4. Random conformal geometry of Coulomb gas formalism

  5. Categorification of Donaldson-Thomas invariants

  6. Noncommutative Surfaces

  7. The Shape of Data

  8. Topological Mapping of Point Cloud Data

  9. Structures on Persistence Barcodes and Generalized Persistence

  10. Persistent Homology

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

  12. Subgroups of Mapping Class Groups

  13. Irreducible Plane Curve Singularities

  14. Analytic torsion and mirror symmetry

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

  16. 최고과학기술인상수상 기념강연: On the wild world of 4-manifolds

  17. 정년퇴임 기념강연: Volume Conjecture

  18. Queer Lie Superalgebras

  19. Regularization by noise in nonlinear evolution equations

  20. A New Approach to Discrete Logarithm with Auxiliary Inputs

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