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Differential geometry. Global analysis --- Conformal mapping --- Riemann surfaces --- Surfaces, Riemann --- Functions --- Conformal representation of surfaces --- Mapping, Conformal --- Transformation, Conformal --- Geometric function theory --- Mappings (Mathematics) --- Surfaces, Representation of --- Transformations (Mathematics) --- Geometry, Riemannian --- Géométrie de Riemann --- Applications conformes --- Riemann, Surfaces de --- Géométrie de Riemann. --- Applications conformes. --- Riemann, Surfaces de.

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Harmonic analysis. Fourier analysis --- Measure theory. Mathematical integration --- 514.76 --- Fourier analysis --- Geometric measure theory --- Minimal surfaces --- 517.518.1 --- Surfaces, Minimal --- Maxima and minima --- Measure theory --- Analysis, Fourier --- Mathematical analysis --- Geometry of differentiable manifolds and of their submanifolds --- Measure. Integration. Differentiation --- 517.518.1 Measure. Integration. Differentiation --- 514.76 Geometry of differentiable manifolds and of their submanifolds --- Minimal surfaces. --- Geometric measure theory. --- Fourier analysis. --- Surfaces minimales --- Mesure géométrique, Théorie de la --- Fourier, Analyse de --- Surfaces minimales. --- Mesure géométrique, Théorie de la. --- Fourier, Analyse de.

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Fractal patterns have emerged in many contexts, but what exactly is a pattern? How can one make precise the structures lying within objects and the relationships between them? This book proposes new notions of coherent geometric structure to provide a fresh approach to this familiar field.

Fractals. --- Measure theory. --- Metric spaces.

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Intégrales singulières --- Calderon-Zygmund, Opérateurs de --- Singular integrals --- Calderón-Zygmund operator.