Almost everywhere convergence II : proceedings of the International Conference on Almost Everywhere Convergence in Probability and Ergodic Theory, Evanston, Illinois, October 16-20, 1989
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Bibliographic Information
Almost everywhere convergence II : proceedings of the International Conference on Almost Everywhere Convergence in Probability and Ergodic Theory, Evanston, Illinois, October 16-20, 1989
Academic Press, c1991
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Note
"The Second International Conference on Almost Everywhere Convergence in Probability and Ergodic Theory took place at Northwestern University" -- Pref
Includes bibliographical references
Description and Table of Contents
Description
"Almost Everywhere Convergence II" contains selected papers form the Second International conference on Almost Everywhere convergence in Probability and Ergodic Theory, which took place on October 16-20, 1989 at Northwestern University. It contains survey papers and major original contributions and should appeal to researchers in the area of ergodic theory and harmonic analysis as well as to graduate students entering these fields of study.
Table of Contents
- Solution to a problem of A. Bellow
- universal weights from dynamical systems to mean-positive operators on Lp.I
- some connections between ergodic theory and harmonic analysis
- on Hopf's ergodic theorem for particles with different velocities
- a note on the strong law of large numbers for partial sums of independent random vectors
- summability methods and almost-sure convergence
- concerning induced operators and alternating sequences
- maximal inequalities and ergodic theorems for Cesaro-a or weighted averages
- the Hilbert transform of the Gaussian
- mean ergodicity of L1 contractions and pointwise ergodic theorems
- multi-parameter moving averages
- an almost sure convergence theorem for sequences of random variables selected from log convex sets
- divergence of ergodic averages and orbital classification of non-singular transforamtion
- almost sure convergence properties of weighted sums of Martingale difference sequences
- pointwise ergodic theorems for certain order preserving mappings in L1
- on the almost sure central limit theorem
- universally bad sequences in ergodic theory
- on an inequality of Kahane
- principle for almost everywhere convergence of multiparameter processes.
by "Nielsen BookData"