Albert M. Fisher

Ratio geometry, rigidity and the scenery process for hyperbolic Cantor sets

Given a

NONSTATIONARY MIXING AND THE UNIQUE ERGODICITY OF ADIC TRANSFORMATIONS

{\cal C}^{1+\gamma}

Integer Cantor sets and an order-two ergodic theorem

hyperbolic Cantor set

Exact bounds for the polynomial decay of correlation, 1/f noise and the CLT for the equilibrium state of a non-Hölder potential

C

Second order ergodic theorems for ergodic transformations of infinite measure spaces

, we study the sequence

THE SCENERY FLOW FOR GEOMETRIC STRUCTURES ON THE TORUS: THE LINEAR SETTING

C_{n,x}

The Scenery Flow for Hyperbolic Julia Sets

of Cantor subsets which nest down toward a point

Small-scale Structure via Flows

x

Dynamical attraction to stable processes

in

Distribution of approximants and geodesic flows

C