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Ergodic Theory and Dynamical Systems

Volumn 18, Issue 2, 1998, Pages 441-456

On the Bernoulli nature of systems with some hyperbolic structure

(2) Ornstein, Donald a Weiss, Benjamin b

a STANFORD UNIVERSITY (United States)

b HEBREW UNIVERSITY OF JERUSALEM (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0032399806 PISSN: 01433857 EISSN: None Source Type: Journal
DOI: 10.1017/S0143385798100354 Document Type: Article

Times cited : (61)

References (21)

1
- 0002564801
- Geodesic flows on closed Riemannian manifolds with negative curvature
- D. V. Anosov. Geodesic flows on closed Riemannian manifolds with negative curvature. Proc. Steklov. Inst. Math. 90 (1967).
- (1967) Proc. Steklov. Inst. Math. , vol.90
- Anosov, D.V.¹

2
- 0004089591
- Springer, Berlin
- W. Arveson. An Invitation to C*-algebras. Springer, Berlin, 1976.
- (1976) An Invitation to C*-algebras
- Arveson, W.¹

3
- 0002132244
- On a class of special flows
- L. Bunimovitch. On a class of special flows. Math. USSR-Izv. 8 (1974), 219-232.
- (1974) Math. USSR-Izv. , vol.8 , pp. 219-232
- Bunimovitch, L.¹

4
- 0013501719
- The ergodic theory for Axiom A flows
- R. Bowen and D. Ruelle. The ergodic theory for Axiom A flows. Invent. Math. 29 (1975) 181-202.
- (1975) Invent. Math. , vol.29 , pp. 181-202
- Bowen, R.¹ Ruelle, D.²

5
- 0004188386
- Springer
- A. Katok, J.-M. Strelcyn, F. Ledrappier and F. Przytycki. Invariant Manifolds, Entropy and Billiards, Smooth Maps with Singularities (Lecture Notes in Mathematics, 1222). Springer, 1986.
- (1986) Invariant Manifolds, Entropy and Billiards, Smooth Maps with Singularities (Lecture Notes in Mathematics, 1222)
- Katok, A.¹ Strelcyn, J.-M.² Ledrappier, F.³ Przytycki, F.⁴

6
- 0002884213
- The K property of three billiard balls
- A. Kramli, N. Simányi and D. Szász. The K property of three billiard balls. Ann. Math. 133 (1991), 37-72.
- (1991) Ann. Math. , vol.133 , pp. 37-72
- Kramli, A.¹ Simányi, N.² Szász, D.³

7
- 0001027451
- The K property of four billiard balls
- A. Kramli, N. Simányi and D. Szász. The K property of four billiard balls. Comm. Math. Phys. 144 (1992), 107-148.
- (1992) Comm. Math. Phys. , vol.144 , pp. 107-148
- Kramli, A.¹ Simányi, N.² Szász, D.³

8
- 51249183807
- Propriétés ergodiques des mesures de Sinai
- F. Ledrappier. Propriétés ergodiques des mesures de Sinai. Publ. Math. IHES 59 (1984), 163-188.
- (1984) Publ. Math. IHES , vol.59 , pp. 163-188
- Ledrappier, F.¹

9
- 0003530150
- Yale University Press, New Haven
- D. S. Ornstein. Ergodic Theory, Randomness and Dynamical Systems. Yale University Press, New Haven, 1974.
- (1974) Ergodic Theory, Randomness and Dynamical Systems
- Ornstein, D.S.¹

10
- 0348182404
- A K-automorphism with no square root and Pinsker's conjecture
- D. S. Ornstein. A K-automorphism with no square root and Pinsker's conjecture. Adv. Math. 10 (1973), 89-102.
- (1973) Adv. Math. , vol.10 , pp. 89-102
- Ornstein, D.S.¹

11
- 51249190901
- Geodesic flows are Bernoullian
- D. S. Ornstein and B. Weiss. Geodesic flows are Bernoullian. Israel J. Math. 14 (1973), 184-198.
- (1973) Israel J. Math. , vol.14 , pp. 184-198
- Ornstein, D.S.¹ Weiss, B.²

12
- 0000486749
- How sampling reveals a process
- D. S. Ornstein and B. Weiss. How sampling reveals a process. Ann. Prob. 18 (1990), 905-930.
- (1990) Ann. Prob. , vol.18 , pp. 905-930
- Ornstein, D.S.¹ Weiss, B.²

13
- 84967772552
- Statistical properties of chaotic systems
- D. S. Ornstein and B. Weiss. Statistical properties of chaotic systems. Bull. Amer. Math. Soc. 24 (1991), 11-116.
- (1991) Bull. Amer. Math. Soc. , vol.24 , pp. 11-116
- Ornstein, D.S.¹ Weiss, B.²

14
- 0003188483
- Equivalence of measure preserving transformations
- D. S. Ornstein, D. Rudolph and B. Weiss. Equivalence of measure preserving transformations. Mem. Amer. Math. Soc. 262 (1982)
- (1982) Mem. Amer. Math. Soc. , vol.262
- Ornstein, D.S.¹ Rudolph, D.² Weiss, B.³

15
- 84961291543
- Characteristic Lyapunov exponents and smooth ergodic theory
- Y. B. Pesin. Characteristic Lyapunov exponents and smooth ergodic theory. Russ. Math. Surveys 32 (1977), 55-114.
- (1977) Russ. Math. Surveys , vol.32 , pp. 55-114
- Pesin, Y.B.¹

16
- 84966234619
- Ergodic attractors
- C. Pugh and M. Shub. Ergodic attractors. Trans. Amer. Math. Soc. 312 (1989), 1-54.
- (1989) Trans. Amer. Math. Soc. , vol.312 , pp. 1-54
- Pugh, C.¹ Shub, M.²

17
- 51249191665
- Anosov flows with Gibbs measures are also Bernoullian
- M. Ratner. Anosov flows with Gibbs measures are also Bernoullian. Israel J. Math. 17 (1974), 380-391.
- (1974) Israel J. Math. , vol.17 , pp. 380-391
- Ratner, M.¹

18
- 0000616278
- The K property of N billiard balls
- N. Simányi. The K property of N billiard balls. Invent. Math. 108 (1992), 521-528.
- (1992) Invent. Math. , vol.108 , pp. 521-528
- Simányi, N.¹

19
- 0009281856
- N. Simányi and D. Szász. The Boltzmann-Sinai ergodic hypothesis for hard ball systems. (1994)
- (1994) The Boltzmann-Sinai Ergodic Hypothesis for Hard Ball Systems
- Simányi, N.¹ Szász, D.²

20
- 84956071330
- Gibbs measures in ergodic theory
- Ya. Sinai. Gibbs measures in ergodic theory. Russ. Math. Surveys 166 (1972), 21-69.
- (1972) Russ. Math. Surveys , vol.166 , pp. 21-69
- Sinai, Ya.¹

21
- 0000232377
- On the K property of some planar hyperbolic billiards
- D. Szász. On the K property of some planar hyperbolic billiards. Comm. Math. Phys. 145 (1992), 595-604.
- (1992) Comm. Math. Phys. , vol.145 , pp. 595-604
- Szász, D.¹

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