Buch, Englisch, Band 228, 492 Seiten, Format (B × H): 152 mm x 229 mm, Gewicht: 798 g
Buch, Englisch, Band 228, 492 Seiten, Format (B × H): 152 mm x 229 mm, Gewicht: 798 g
Reihe: London Mathematical Society Lecture Note Series
ISBN: 978-0-521-57688-8
Verlag: Cambridge University Press
The classical theory of dynamical systems has tended to concentrate on Z-actions or R-actions. However in recent years there has been considerable progress in the study of higher dimensional actions (i.e. Zd or Rd with d>1). This book represents the proceedings of the 1993-4 Warwick Symposium on Zd actions. It comprises a mixture of surveys and original articles that span many of the diverse facets of the subject, including important connections with statistical mechanics, number theory and algebra. Researchers in ergodic theory and related fields will find that this book is an invaluable resource.
Autoren/Hrsg.
Weitere Infos & Material
Part I. Surveys: 1. Ergodic Ramsey theory V. Bergelson; 2. Flows on homogeneous spaces S. Dani; 3. The variational principle for Hausdorff dimension D. Gatzouras and Y. Peres; 4. Boundaries of invariant Markov operators V. Kaimanovic; 5. Squaring and cubing the circle W. Parry; 6. Recent K-theoretic invariants for dynamical systems I. Putnam; 7. Miles of tiles C. Radin; 8. Overlapping cylinders K. Simon; Part II. Research Papers: 1. Uniformity in the polynomial Szemerdi theorem V. Bergelson and R. McCutcheon; 2. Some 2-d symbolic dynamic systems R. Burton and J. Steif; 3. Rigid subshifts K. Eloranta; 4. Entropy of graphs, semigroups and groups S. Friedland; 5. Integers in linear numeration systems C. Frougny and B. Solomyak; 6. Ergodic transforms conjugate to their inverses G. Goodson; 7. Approximation by periodic transformations A. Iwanik; 8. Invariant s-algebras and their applications B. Kaminski; 9. Large deviations for paths and configurations counting Y. Kifer; 10. A zeta function for Zd actions D. Lind; 11. The dynamical theory of tilings and quasicrystals E. Robinson; 12. Approximations of groups and group actions, Cayley topology A. Stepin.
