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Fractal Geometry: Mathematical Foundations and Applications.

1990/09/01 by K. Falconer, K. J. Falconer · 6,029 citations
Mathematics · #Brownian motion #Computer science #Dimension function #Dynamical systems theory #Effective dimension #Fractal #Fractal analysis #Fractal dimension #Fractal dimension on networks #Fractal landscape #Fractional Brownian motion #Hausdorff dimension #Hausdorff measure #Julia set #Mandelbrot set #Mathematical Dynamics and Fractals #Mathematical analysis #Mathematics #Measure (data warehouse) #Multifractal system

paper · doi:10.2307/2532125

published in Biometrics 46(3), 886 (Oxford University Press)

openalex publication_date 1990/09/01 · openalex created_date 2025/10/10 · openalex updated_date 2026/07/29

Abstract

The seminal text on fractal geometry for students and researchers: extensively revised and updated with new material, notes and references that reflect recent directions. Interest in fractal geometry continues to grow rapidly, both as a subject that is fascinating in its own right and as a concept that is central to many areas of mathematics, science and scientific research. Since its initial publication in 1990 Fractal Geometry: Mathematical Foundations and Applications has become a seminal text on the mathematics of fractals. The book introduces and develops the general theory and applica

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