Symposium on Probability Methods in Analysis - Lectures Delivered at a Symposium at Loutraki, Greece, 22.5. - 4.6.66

List of contents

Remarques sur les Theoremes de Bochner et P.Levy.- Recent developments in axiomatic potential theory.- Über wesentlich indefinite Spiele.- La Topologie fine en Théorie du Potentiel.- Lois Stables et Espaces Lp.- Comments on the Martingale Convergence Theorem.- Faktorisierung von Differentialoperatoren.- Die Anzahl der Niveaudurchgänge und der lokalen Maximalstellen von Gaußschen Prozessen.- Vektorwertige Masse und Zufallsvariable auf Booleschen Algebren und der Satz von Radon-Nikodym.- Toward a theory of patterns.- On the potential theory of linear, homogeneous parabolic partial differential equations of second order.- Invariant and non-invariant measures.- Representation of abstract L-spaces.- Extension of stationary processes.- Renewal sequences and their arithmetic.- Optimal bounded control with linear stochastic equations and quadratic cost.- On a Fourier transform in infinitely many dimensions.- Some problems arising from spectral analysis.- Analytical methods in probability theory.- Martingales à Valeurs Vectorielles Application à la dérivation.- Atomes Conditionnels d'Espaces de Probalite et Theorie de l'Information.- On Markov processes whose shift transformation is quasi-mixing.- Remarks on the Poisson process.- Sums of Markov-chains on finite semigroups.- On superefficiency.- Two explicit Martin boundary constructions.- Structure des Lois Indefiniment Divisibles (? ? ?=? (X)) dans un Espace Vectoriel Topologique (separe) X.- On a paper of J.G. Sinai on dynamical systems.

Product details

• Authors: Jean-Miche Morel, Jean-Michel Morel, Bernard Teissier
• Assisted by: Springer (Editor)
• Publisher: Springer, Berlin
• Languages: English, French, German
• Product format: Paperback / Softback
• Released: 29.06.2009
• EAN: 9783540039020
• ISBN: 978-3-540-03902-0
• No. of pages: 329
• Weight: 538 g
• Illustrations: VI, 329 p.
• Series: Lecture Notes in Mathematics; Lecture Notes in Mathematics
• Subject: Natural sciences, medicine, IT, technology > Mathematics > Analysis