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Fractal Geometry and Stochastics V

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Cover of 'Fractal Geometry and Stochastics V'

Table of Contents

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    Book Overview
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    Chapter 1 Sixty Years of Fractal Projections
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    Chapter 2 Scenery Flow, Conical Densities, and Rectifiability
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    Chapter 3 The Shape of Anisotropic Fractals: Scaling of Minkowski Functionals
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    Chapter 4 Projections of Self-Similar and Related Fractals: A Survey of Recent Developments
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    Chapter 5 Dimension of the Graphs of the Weierstrass-Type Functions
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    Chapter 6 Tiling $$\mathbb{Z}^{2}$$ by a Set of Four Elements
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    Chapter 7 Some Recent Developments in Quantization of Fractal Measures
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    Chapter 8 Apollonian Circle Packings
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    Chapter 9 Entropy of Lyapunov-Optimizing Measures of Some Matrix Cocycles
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    Chapter 10 Poincaré Functional Equations, Harmonic Measures on Julia Sets, and Fractal Zeta Functions
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    Chapter 11 From Self-Similar Groups to Self-Similar Sets and Spectra
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    Chapter 12 Finite energy coordinates and vector analysis on fractals
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    Chapter 13 Fractal Zeta Functions and Complex Dimensions: A General Higher-Dimensional Theory
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    Chapter 14 Inverse Problems in Multifractal Analysis
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    Chapter 15 Multifractal Analysis Based on p-Exponents and Lacunarity Exponents
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    Chapter 16 Dimensions of Random Covering Sets
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    Chapter 17 Expected Lifetime and Capacity
Attention for Chapter 11: From Self-Similar Groups to Self-Similar Sets and Spectra
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