内容

目次

Introduction; Basic examples and definitions; 1. Measure preservingendomorphisms; 2. Compact metric spaces; 3. Distance expanding maps; 4.Thermodynamical formalism; 5. Expanding repellers in manifolds and in theRiemann sphere, preliminaries; 6. Cantor repellers in the line, Sullivan'sscaling function, application in Feigenbaum universality; 7. Fractaldimensions; 8. Conformal expanding repellers; 9. Sullivan's classification ofconformal expanding repellers; 10. Holomorphic maps with invariantprobability measures of positive Lyapunov exponent; 11. Conformal measures;References; Index.