Cover for Almost Everywhere Convergence II

Almost Everywhere Convergence II

Proceedings of the International Conference on Almost Everywhere Convergence in Probability and Ergodic Theory, Evanston, Illinois, October 16–20, 1989

Book1991

Edited by:

Alexandra Bellow and Roger L. Jones

Almost Everywhere Convergence II

Proceedings of the International Conference on Almost Everywhere Convergence in Probability and Ergodic Theory, Evanston, Illinois, October 16–20, 1989

Book1991

 

Cover for Almost Everywhere Convergence II

Edited by:

Alexandra Bellow and Roger L. Jones

Browse this book

Book description

Almost Everywhere Convergence II presents the proceedings of the Second International Conference on Almost Everywhere Convergence in Probability and Ergodotic Theory, held in Evans ... read full description

Browse content

Table of contents

Actions for selected chapters

Select all / Deselect all

  1. Full text access
  2. Book chapterAbstract only

    A Solution to a Problem of A. Bellow

    M.A. Akcoglu, A. del Junco and W.M.F. Lee

    Pages 1-7

  3. Book chapterAbstract only

    Universal Weights from Dynamical Systems To Mean-Bounded Positive Operators on Lp

    Idris Assani

    Pages 9-16

  4. Book chapterAbstract only

    SOME CONNECTIONS BETWEEN ERGODIC THEORY AND HARMONIC ANALYSIS

    Idris Assani, Karl Petersen and Homer White

    Pages 17-40

  5. Book chapterAbstract only

    On Hopf's Ergodic Theorem for Particles with Different Velocities

    Alexandra Bellow and Ulrich Krengel

    Pages 41-47

  6. Book chapterAbstract only

    A Note on the Strong Law of Large Numbers for Partial Sums of Independent Random Vectors

    Erich Berger

    Pages 49-68

  7. Book chapterAbstract only

    SUMMABILITY METHODS AND ALMOST-SURE CONVERGENCE

    N.H. Bingham and L.C.G. Rogers

    Pages 69-83

  8. Book chapterAbstract only

    Concerning Induced Operators and Alternating Sequences

    R.E. Bradley

    Pages 85-92

  9. Book chapterAbstract only

    Maximal inequalities and ergodic theorems for Cesàro-α or weighted averages

    M. Broise, Y. Déniel and Y. Derriennic

    Pages 93-107

  10. Book chapterAbstract only

    THE HILBERT TRANSFORM OF THE GAUSSIAN

    A.P. Calderón and Y. Sagher

    Pages 109-112

  11. Book chapterAbstract only

    Mean Ergodicity of L1 Contractions and Pointwise Ergodic Theorems

    Doan Çömez and Michael Lin

    Pages 113-126

  12. Book chapterAbstract only

    Multi–Parameter Moving Averages

    Roger L. Jones and James Olsen

    Pages 127-149

  13. Book chapterAbstract only

    An Almost Sure Convergence Theorem For Sequences of Random Variables Selected From Log-Convex Sets

    John C. Kieffer

    Pages 151-166

  14. Book chapterAbstract only

    DIVERGENCE OF ERGODIC AVERAGES AND ORBITAL CLASSIFICATION OF NON-SINGULAR TRANSFORMATIONS

    I. Kornfeld

    Pages 167-178

  15. Book chapterAbstract only

    SOME ALMOST SURE CONVERGENCE PROPERTIES OF WEIGHTED SUMS OF MARTINGALE DIFFERENCE SEQUENCES

    Tze Leung Lai

    Pages 179-190

  16. Book chapterAbstract only

    Pointwise ergodic theorems for certain order preserving mappings in L1

    MICHAEL LIN and RAINER WITTMANN

    Pages 191-207

  17. Book chapterAbstract only

    On the almost sure central limit theorem

    M. Peligrad and P. Révész

    Pages 209-225

  18. Book chapterAbstract only

    UNIVERSALLY BAD SEQUENCES IN ERGODIC THEORY

    Joseph Rosenblatt

    Pages 227-245

  19. Book chapterAbstract only

    On an Inequality of Kahane

    Yoram Sagher and Kecheng Zhou

    Pages 247-251

  20. Book chapterAbstract only

    A PRINCIPLE FOR ALMOST EVERYWHERE CONVERGENCE OF MULTIPARAMETER PROCESSES

    Louis Sucheston and László I. Szabó

    Pages 253-273

About the book

Description

Almost Everywhere Convergence II presents the proceedings of the Second International Conference on Almost Everywhere Convergence in Probability and Ergodotic Theory, held in Evanston, Illinois on October 16–20, 1989. This book discusses the many remarkable developments in almost everywhere convergence. Organized into 19 chapters, this compilation of papers begins with an overview of a generalization of the almost sure central limit theorem as it relates to logarithmic density. This text then discusses Hopf's ergodic theorem for particles with different velocities. Other chapters consider the notion of a log–convex set of random variables, and proved a general almost sure convergence theorem for sequences of log–convex sets. This book discusses as well the maximal inequalities and rearrangements, showing the connections between harmonic analysis and ergodic theory. The final chapter deals with the similarities of the proofs of ergodic and martingale theorems. This book is a valuable resource for mathematicians.

Almost Everywhere Convergence II presents the proceedings of the Second International Conference on Almost Everywhere Convergence in Probability and Ergodotic Theory, held in Evanston, Illinois on October 16–20, 1989. This book discusses the many remarkable developments in almost everywhere convergence. Organized into 19 chapters, this compilation of papers begins with an overview of a generalization of the almost sure central limit theorem as it relates to logarithmic density. This text then discusses Hopf's ergodic theorem for particles with different velocities. Other chapters consider the notion of a log–convex set of random variables, and proved a general almost sure convergence theorem for sequences of log–convex sets. This book discusses as well the maximal inequalities and rearrangements, showing the connections between harmonic analysis and ergodic theory. The final chapter deals with the similarities of the proofs of ergodic and martingale theorems. This book is a valuable resource for mathematicians.

Details

ISBN

978-0-12-085520-9

Language

English

Published

1991

Copyright

Copyright © 1991 Elsevier Inc. All rights reserved.

Imprint

Academic Press

You currently don’t have access to this book, however you can purchase separate chapters directly from the table of contents or buy the full version.

Purchase the book

Editors

Alexandra Bellow

Department of Mathematics, Northwestern University, Evanston, Illinois

Roger L. Jones

Department of Mathematics, DePaul University, Chicago, Illinois