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Title: THE GEOMETRY OF FRACTAL SETS
By: Kenneth J. Falconer, B. Bollobas, W. Fulton
Format: Paperback

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ISBN 10: 0521337054
ISBN 13: 9780521337052
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Publisher: CAMBRIDGE UNIVERSITY PRESS
Pub. date: 24 July, 1986
Series: Cambridge Tracts in Mathematics v. 85
Pages: 180
Description: A mathematical study of the geometrical aspects of sets of both integral and fractional Hausdorff dimension. Considers questions of local density, the existence of tangents of such sets as well as the dimensional properties of their projections in various directions.
Synopsis: This book contains a rigorous mathematical treatment of the geometrical aspects of sets of both integral and fractional Hausdorff dimension. Questions of local density and the existence of tangents of such sets are studied, as well as the dimensional properties of their projections in various directions. In the case of sets of integral dimension the dramatic differences between regular 'curve-like' sets and irregular 'dust like' sets are exhibited. The theory is related by duality to Kayeka sets (sets of zero area containing lines in every direction). The final chapter includes diverse examples of sets to which the general theory is applicable: discussions of curves of fractional dimension, self-similar sets, strange attractors, and examples from number theory, convexity and so on. There is an emphasis on the basic tools of the subject such as the Vitali covering lemma, net measures and Fourier transform methods.
Illustrations: d.
Publication: UK
Imprint: Cambridge University Press
Returns: Returnable
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ALGEBRAIC L-THEORY AND TOPOLOGICAL MANIFOLDS (HB)
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AN INTRODUCTION TO HOMOLOGICAL ALGEBRA (PB)
AN INTRODUCTION TO THE THEORY OF THE RIEMANN ZETA-FUNCTION (PB)
ANALYSIS ON FRACTALS (HB)
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ASYMPTOTIC EXPANSIONS (PB)
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AUTOMORPHIC FORMS AND REPRESENTATIONS (PB)
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COHOMOLOGY OF DRINFELD MODULAR VARIETIES, PART 2, AUTOMORPHIC FORMS, TRACE FORMULAS AND LANGLANDS CORRESPONDENCE (HB)
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ENDS OF COMPLEXES (HB)
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FINITE FREE RESOLUTIONS (PB)
FINITE GROUP THEORY (HB)
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FOURIER INTEGRALS IN CLASSICAL ANALYSIS (HB)
FRACTAL GEOMETRY
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GENERAL IRREDUCIBLE MARKOV CHAINS AND NON-NEGATIVE OPERATORS (PB)
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GEOMETRY OF SETS AND MEASURES IN EUCLIDEAN SPACES (PB)
GRAPH THEORY (PB)
GRAPH THEORY AND COMBINATORICS 1988 (PB)
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IDEAL THEORY (PB)
INFINITE ELECTRICAL NETWORKS (HB)
INTERSECTION THEORY (HB)
INTRODUCTION TO ANALYTIC AND PROBABILISTIC NUMBER THEORY (HB)
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INTRODUCTION TO HP SPACES (HB)
INTRODUCTORY LECTURES ON SIEGEL MODULAR FORMS (HB)
INVARIANTS OF QUADRATIC DIFFERENTIAL FORMS (PB)
LECTURES IN LOGIC AND SET THEORY: VOLUME 1, MATHEMATICAL LOGIC (HB)
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LECTURES ON VECTOR BUNDLES (HB)
LOCAL COHOMOLOGY (HB)
LOCAL REPRESENTATION THEORY (PB)
MARKOV PROCESSES, GAUSSIAN PROCESSES, AND LOCAL TIMES (HB)
MATRICES OF SIGN-SOLVABLE LINEAR SYSTEMS (HB)
MODULAR FORMS AND GALOIS COHOMOLOGY (HB)
MULTIPLE FORCING (HB)
MULTIPLICATIVE NUMBER THEORY I (HB)
MULTIVALENT FUNCTIONS (HB)
NOTES ON TIME DECAY AND SCATTERING FOR SOME HYPERBOLIC PROBLEMS (PB)
ON L1-APPROXIMATION (HB)
POLYCYCLIC GROUPS (PB)
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RANDOM VARIABLES AND PROBABILITY DISTRIBUTIONS (PB)
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REPRESENTATIONS AND COHOMOLOGY: VOLUME 1, BASIC REPRESENTATION THEORY OF FINITE GROUPS AND ASSOCIATIVE ALGEBRAS (HB)
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SCHUBERT VARIETIES AND DEGENERACY LOCI (PB)
SOME APPLICATIONS OF MODULAR FORMS (HB)
SOME RANDOM SERIES OF FUNCTIONS (PB)
SPECTRAL DECOMPOSITION AND EISENSTEIN SERIES (HB)
SPECTRAL THEORY AND DIFFERENTIAL OPERATORS (PB)
SPECTRAL THEORY OF THE RIEMANN ZETA-FUNCTION (HB)
SPINNING TOPS (HB)
SPORADIC GROUPS (HB)
STOCHASTIC APPROXIMATION (PB)
STOCHASTIC FLOWS AND STOCHASTIC DIFFERENTIAL EQUATIONS (PB)
STONE SPACES (PB)
SURVEYS IN COMBINATORICS
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TECHNIQUES IN FRACTAL GEOMETRY
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THE HARDY-LITTLEWOOD METHOD (HB)
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