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Hausdorff dimension subshift angle doubling
Hausdorff dimension subshift angle doubling










hausdorff dimension subshift angle doubling

Martina Zähle Institut für Mathematik Friedrich-Schiller-Universität Jena Jena, Germany Kenneth Falconer Mathematical Institute University of St Andrews St Andrews, United Kingdom ResnickĮditors Christoph Bandt Institut für Mathematik und Informatik Universität Greifswald Greifswald, Germany

#HAUSDORFF DIMENSION SUBSHIFT ANGLE DOUBLING SERIES#

Series Editors Davar Khoshnevisan Andreas E. Multifractal Analysis Based on p-Exponents and Lacunarity Exponents.Pages 279-313ĭimensions of Random Covering Sets.Pages 317-325Įxpected Lifetime and Capacity.Pages 327-340Ĭhristoph Bandt Kenneth Falconer Martina Zähle Editors Inverse Problems in Multifractal Analysis.Pages 261-278 Poincaré Functional Equations, Harmonic Measures on Julia Sets, and Fractal Zeta Functions.Pages 157-174įrom Self-Similar Groups to Self-Similar Sets and Spectra.Pages 175-207įinite Energy Coordinates and Vector Analysis on Fractals.Pages 209-227įractal Zeta Functions and Complex Dimensions: A General Higher-Dimensional Theory.Pages 229-257

hausdorff dimension subshift angle doubling

Some Recent Developments in Quantization of Fractal Measures.Pages 105-120Īpollonian Circle Packings.Pages 121-142Įntropy of Lyapunov-Optimizing Measures of Some Matrix Cocycles.Pages 143-154 Tiling \(\mathbb\) by a Set of Four Elements.Pages 93-103 Projections of Self-Similar and Related Fractals: A Survey of Recent Developments.Pages 53-74ĭimension of the Graphs of the Weierstrass-Type Functions.Pages 77-91 The Shape of Anisotropic Fractals: Scaling of Minkowski Functionals.Pages 39-52 Scenery Flow, Conical Densities, and Rectifiability.Pages 27-38 Sixty Years of Fractal Projections.Pages 3-25












Hausdorff dimension subshift angle doubling