Probability theory on vector spaces : proceedings, Trzebieszowice, Poland, September 1977
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Bibliographic Information
Probability theory on vector spaces : proceedings, Trzebieszowice, Poland, September 1977
（Lecture notes in mathematics, 656）
Springer-Verlag, 1978
- : Berlin
- : New York
Available at / 74 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
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University of Toyama Library, Central Library図
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science研究室
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Description and Table of Contents
Table of Contents
Some results concerning gaussian measures on metric linear spaces.- Singularity and absolute continuity of measures in infinite dimensional spaces.- A counter-example concerning CLT in banach spaces.- Random functions and orlicz's method regularity of paths and limit properties.- Remarks on positive definite operator valued functions in linear spaces.- Mixtures of gaussian cylinder set measures and abstract wiener spaces as models for detection of signals imbedded in noise.- On gaussian measures and the central limit theorem in certain f-spaces.- On the spectral mixing theorem for some classes of banach spaces and for the numerical contractions on hilbert spaces.- Intersection of the classes of s-selfdecomposable and s-semi-stable distributions.- Propagators and dilations.- On minimality of infinite dimensional stationary stochastic processes.- On the factorization of a nonnegative operator valued function.- Dissipative random processes.- Examples of non-stationary banach space valued stochastic processes of second order.- Prediction theory for non-stationary sequences of random vectors.- An inequality for the semi-martingales application to stochastic differential equations.- The order of approximation in the random central limit theorem.- Banach-space valued stationary processes with absolutely continuous spectral function.- Apropos of professor Masani's talk.- Boundedness and convergence of banach lattice valued submartingales.- Multiplicity theory for random fields using quantum mechanical methods.
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