Stochastic analysis and applications : proceedings of the 1989 Lisbon conference
Author(s)
Bibliographic Information
Stochastic analysis and applications : proceedings of the 1989 Lisbon conference
（Progress in probability / series editors, Thomas Liggett, Charles Newman, Loren Pitt, 26）
Birkhäuser, 1991
- : Boston
- : Basel
Available at / 22 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
C-P||Lisbon||1989.991086567
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science図書
Dc19:519.2/C8892070219378
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Note
Papers from the First Lisbon Conference on Stochastic Analysis and Applications, held Sept. 1989
Includes bibliographical references
Description and Table of Contents
Description
At the end of the summer 1989, an international conference on stochastic analysis and related topics was held for the first time in Lisbon (Portu gal). This meeting was made possible with the help of INIC and JNICT, two organizations devoted to the encouragement of scientific research in Portugal. The meeting was interdiciplinary since mathematicians and mathematical physicists from around the world were invited to present their recent works involving probability theory, analysis, geometry and physics, a wide area of cross fertilization in recent years. Portuguese scientific research is expanding fast, these days, faster, some times, than the relevant academic structures. The years to come will be determinant for the orientation of those young Portuguese willing to take an active part in the international scientific community. Lisbon's summer 89 meeting should initiate a new Iberic tradition, attrac tive both for these researchers to be and, of course, for the selected guests. Judging by the quality of contributions collected here, it is not unrealistic to believe that a tradition of "southern randomness" may well be established.
Table of Contents
Conformally Invariant Random Fields and Processes - Old and New.- Diffusion Processes with Singular Dirichlet Forms.- Geometric Quantization on Wiener Manifolds.- Heat Kernels on Lie Groups.- Weak Sobolev Inequalities.- Feynman's Functional Calculus and Stochastic Calculus of Variations.- Manifolds and Graphs with Mostly Positive Curvatures.- The Thom Class of Mathai and Quillen and Probability Theory.- The General Mathematical Framework of Euclidean Quantum Mechanics: An Outline.- Naturality of Quasi-Invariance of Some Measures.- Stochastic Differential Equations with Boundary Conditions.- Sobolev Inequalities and Polynomial Decay of Convolution Powers and Random Walks.- Microcanonical Distributions for One Dimensional Lattice Gases.
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