Mean topological dimension

Israel Journal of Mathematics

Volumn 115, Issue , 2000, Pages 1-24

  Lindenstrauss, Elon ^a   Weiss, Benjamin ^a  

^a HEBREW UNIVERSITY OF JERUSALEM   (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0034367597     PISSN: 00212172     EISSN: 15658511     Source Type: Journal    
DOI: 10.1007/BF02810577     Document Type: Article

References (13)

1. J. Auslander, Minimal Flows and Their Extensions, Chapter 13, Amsterdam, North-Holland, 1988, pp. 183-194.
2. S. Glasner and D. Maon, An inverted tower of almost 1-1 extensions, Journal d'Analyse Mathématique 44 (1984/85), 67-75.
3. W. Hurewicz and H. Wallman, Dimension Theory, Princeton University Press, 1941.
4. A. Jaworski, Ph.D. thesis, University of Maryland, 1974.
5. S. Kakutani, A proof of Bebutov's theorem, Journal of Differential Equations 4 (1968), 194-201.
6. E. Lindenstrauss, Lowering topological entropy, Journal d'Analyse Mathématique 67 (1995), 231-267.
7. E. Lindenstrauss, Mean dimension, small entropy factors and an imbedding theorem, preprint.
8. J. Ollagnier, Ergodic Theory and Statistical Mechanics, Lecture Notes in Mathematics 1115, Springer-Verlag, Berlin, 1985.
9. D. Ornstein and B. Weiss, Entropy and isomorphism theorems for actions of amenable groups, Journal d'Analyse Mathématique 48 (1987), 1-141.
10. L. Pontryagin and L. Schnirelmann, Sur une propriété métrique de la dimension, Annals of Mathematics, II Ser. 33 (1932), 152-162.
11. M. Shub and B. Weiss, Can one always lower topological entropy?, Ergodic Theory and Dynamical Systems 11 (1991), 535-546.
12. J. C. Kieffer, A ratio limit theorem for a strongly subadditive set function in a locally compact amenable group, Pacific Journal of Mathematics 61 (1975), 183-190.
13. W. R. Emerson, Averaging strongly subadditive set functions in unimodular amenable groups I, Pacific Journal of Mathematics 61 (1975), 391-400.