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Geometric and topological inference

By: Boissonnat, Jean-Daniel.
Contributor(s): Chazal, Frederic | Yvinec, Mariette.
Series: Cambridge texts in applied mathematics ; 57.Publisher: Cambridge : Cambridge University Press, 2018Description: xii, 233 p. ; ill., 23 cm.ISBN: 9781108410892.Subject(s): Pattern perception | Topology | Geometric analysis | Adjacecy graph | Cell complex | Triangulation | Empty ball property | Maximization diagram | Minimization diagram | Upper bound theorem | Weighting scheme | GeometryDDC classification: 514.2 Summary: Geometric and topological inference deals with the retrieval of information about a geometric object using only a finite set of possibly noisy sample points. It has connections to manifold learning and provides the mathematical and algorithmic foundations of the rapidly evolving field of topological data analysis. Building on a rigorous treatment of simplicial complexes and distance functions, this self-contained book covers key aspects of the field, from data representation and combinatorial questions to manifold reconstruction and persistent homology. It can serve as a textbook for graduate students or researchers in mathematics, computer science and engineering interested in a geometric approach to data science.
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Books 514.2 BOI (Browse shelf) Available 032694

Includes bibliographical references and index.

Geometric and topological inference deals with the retrieval of information about a geometric object using only a finite set of possibly noisy sample points. It has connections to manifold learning and provides the mathematical and algorithmic foundations of the rapidly evolving field of topological data analysis. Building on a rigorous treatment of simplicial complexes and distance functions, this self-contained book covers key aspects of the field, from data representation and combinatorial questions to manifold reconstruction and persistent homology. It can serve as a textbook for graduate students or researchers in mathematics, computer science and engineering interested in a geometric approach to data science.

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