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Entropy and isomorphism theorems for actions of amenable groups
Entropy and isomorphism theorems for actions of amenable groups
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Entropy and isomorphism theorems for actions of amenable groups

ORNSTEIN, D. S ; WEISS, B

Journal d'analyse mathématique (Jerusalem), 1987-12, Vol.48 (1), p.1-141 [Peer Reviewed Journal]

Jerusalem: Hebrew University

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2
How Sampling Reveals a Process
How Sampling Reveals a Process
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How Sampling Reveals a Process

Ornstein, Donald S. ; Weiss, Benjamin

The Annals of probability, 1990-07, Vol.18 (3), p.905-930 [Peer Reviewed Journal]

Hayward, CA: Institute of Mathematical Statistics

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3
Universal Almost Sure Data Compression
Universal Almost Sure Data Compression
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Universal Almost Sure Data Compression

Ornstein, Donald S. ; Shields, Paul C.

The Annals of probability, 1990-04, Vol.18 (2), p.441-452 [Peer Reviewed Journal]

Hayward, CA: Institute of Mathematical Statistics

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4
In what sense can a deterministic system be random?
In what sense can a deterministic system be random?
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In what sense can a deterministic system be random?

Ornstein, Donald S.

Chaos, solitons and fractals, 1995-02, Vol.5 (2), p.139-141 [Peer Reviewed Journal]

Elsevier Ltd

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5
Billiards and Bernoulli schemes
Billiards and Bernoulli schemes
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Billiards and Bernoulli schemes

Gallavotti, Giovanni ; Ornstein, Donald S.

Communications in mathematical physics, 1974-06, Vol.38 (2), p.83-101 [Peer Reviewed Journal]

Springer-Verlag

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6
Guessing the next output of a stationary process
Guessing the next output of a stationary process
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Guessing the next output of a stationary process

Ornstein, Donald S.

Israel journal of mathematics, 1978-09, Vol.30 (3), p.292-296 [Peer Reviewed Journal]

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7
An Application of Ergodic Theory to Probability Theory
An Application of Ergodic Theory to Probability Theory
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An Application of Ergodic Theory to Probability Theory

Ornstein, Donald S.

The Annals of probability, 1973-02, Vol.1 (1), p.43-58 [Peer Reviewed Journal]

Institute of Mathematical Statistics

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8
Statistical properties of chaotic systems
Statistical properties of chaotic systems
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Statistical properties of chaotic systems

ORNSTEIN, D. S ; WEISS, B

Bulletin (new series) of the American Mathematical Society, 1991, Vol.24 (1), p.11-116

Providence, RI: American Mathematical Society

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An example of a Kolmogorov automorphism that is not a Bernoulli shift
An example of a Kolmogorov automorphism that is not a Bernoulli shift
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An example of a Kolmogorov automorphism that is not a Bernoulli shift

Ornstein, Donald S

Advances in mathematics (New York. 1965), 1973-01, Vol.10 (1), p.49-62 [Peer Reviewed Journal]

Elsevier Inc

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10
The isomorphism theorem for Bernoulli flows
The isomorphism theorem for Bernoulli flows
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The isomorphism theorem for Bernoulli flows

Ornstein, Donald S

Advances in mathematics (New York. 1965), 1973-01, Vol.10 (1), p.124-142 [Peer Reviewed Journal]

Elsevier Inc

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