Titlebook: Rigidity in Dynamics and Geometry; Contributions from t Marc Burger,Alessandra Iozzi Book 2002 Springer-Verlag Berlin Heidelberg 2002 Analy

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Preamble

The Phase Space of ,Surfaces,where . ∈ ]0,1[. Following these articles, we explain that .-surfaces possess (like geodesics) a “genuine” laminated phase space which has chaotic properties similar to those of the geodesic flow, and that, furthermore, the dynamics on this space can be coded, hence producing transversal measures.

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TRACE

Book 2002wton Institute for Mathematical Sciences in Cambridge, UK, from Jan­ uary until July, 2000. Beside the activities during the semester, there were workshops held in January, March and July, the first being of introductory nature with five short courses delivered over a week. Although the quality of t

Carcinoma

OUTRE

,Densité d’orbites d’actions de groupes linéaires et propriétés d’équidistribution de marches aléatol matrices. The subgroup Γ is supposed to be discrete and “non-elementary”. Using various notions of limit points for Γ we study the density of orbits of Γ in canonically defined Γ-invariant closed subsets of ℝ., or its wedge products. The closely related situation, where . or . acts on Γ. is also c

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Exceptional Sets in Dynamical Systems and Diophantine Approximation,riant tori and the linearisation of complex diffeomorphisms are explained. The metrical properties of these exceptional sets are closely related to fundamental results in the metrical theory of Diophantine approximation. The counterpart of Diophantine approximation in hyperbolic space and a dynamica

整顿

Rigid Geometric Structures and Representations of Fundamental Groups,olume and an analytic rigid geometric structure. In [6], we establish that either the Γ-action is isometric and π.(.) is finite or π.(.) admits a “large image” linear representation. We discuss the proof of this result. We also present related results which use similar techniques to show that under