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TitleFractals in Graz 2001 [electronic resource] : Analysis โ{128}{148} Dynamics โ{128}{148} Geometry โ{128}{148} Stochastics / edited by Peter Grabner, Wolfgang Woess
ImprintBasel : Birkhรคuser Basel : Imprint: Birkhรคuser, 2003
Connect tohttp://dx.doi.org/10.1007/978-3-0348-8014-5
Descript VII, 284 p. online resource

SUMMARY

This book contains the proceedings of the conference "Fractals in Graz 2001 - Analysis, Dynamics, Geometry, Stochastics" that was held in the second week of June 2001 at Graz University of Technology, in the capital of Styria, southeastern province of Austria. The scientific committee of the meeting consisted of M. Barlow (Vancouver), R. Strichartz (Ithaca), P. Grabner and W. Woess (both Graz), the latter two being the local organizers and editors of this volume. We made an effort to unite in the conference as well as in the present proยญ ceedings a multitude of different directions of active current work, and to bring together researchers from various countries as well as research fields that all are linked in some way with the modern theory of fractal structures. Although (or because) in Graz there is only a very small group working on fractal structures, consisting of "non-insiders", we hope to have been successful with this program of wide horizons. All papers were written upon explicit invitation by the editors, and we are happy to be able to present this representative panorama of recent work on potenยญ tial theory, random walks, spectral theory, fractal groups, dynamic systems, fractal geometry, and more. The papers presented here underwent a refereeing process


CONTENT

The Spectrum of the Laplacian on the Pentagasket -- From Fractal Groups to Fractal Sets -- Pointwise Estimates for Transition Probabilities of Random Walks on Infinite Graphs -- Piecewise Isometries โ{128}{148} An Emerging Area of Dynamical Systems -- Random Walks on Sierpi?ski Graphs: Hyperbolicity and Stochastic Homogenization -- Some Remarks for Stable-like Jump Processes on Fractals -- Fractals, Multifunctions and Markov Operators -- Infinite Chains of Springs and Masses -- Self-similar Fractals and Self-similar Energies -- Neighbours of Self-affine Tiles in Lattice Tilings -- On the Hausdorff Dimension of the Sierpi?ski Gasket with respect to the Harmonic Metric -- Riesz Potentials and Besov Spaces on Fractals -- List of Participants


Mathematics Dynamics Ergodic theory Potential theory (Mathematics) Convex geometry Discrete geometry Probabilities Topology Mathematics Topology Dynamical Systems and Ergodic Theory Potential Theory Convex and Discrete Geometry Probability Theory and Stochastic Processes



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