The Structure of Attractors in Dynamical Systems

Inhaltsverzeichnis

• Finitistic coding for shifts of finite type.
• Periodic points and lefschetz numbers.
• Entropy and the fundamental group.
• Isolated invariant sets of parameterized systems of differential equations.
• A transition from hopf bifurcation to chaos: Computer experiments with maps on R2.
• Transverse heteroclinic orbits in the Anisotropic Kepler Problem.
• A note on a distallity theorem of C. C. Moore.
• Chain transitivity and the domain of influence of an invariant set.
• Cohomology of flows.
• The structure of smale diffeomorphisms.
• The finite multipliers of infinite ergodic transformations.
• Applications of ergodic theory to geometry.
• On expansive homeomorphisms of the infinite torus.
• Shape theory and dynamical systems.
• On a theorem of sell.
• Lifting in non-abelian (G,?)-extensions.
• Recipe minimal sets.
• Large sets of endomorphisms and of g-measures.
• A linearization process for flows.
• to the Closing Lemma.
• On the pseudo orbit tracing property and its relationship to stability.
• A reformulation of Coleman's conjecture concerning the local conjugacy of topologically hyperbolic singular points.
• Ergodic actions and stochastic processes on groups and homogeneous spaces.