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Elementare Differentialgeometrie / Christian Bär.

By: Bär, ChristianMaterial type: TextTextSeries: De Gruyter StudiumPublication details: Berlin : Walter de Gruyter, 2010. Edition: 2., überarbeitete und erw. AuflDescription: 1 online resource (xvi, 340 pages, 4 unnumbered pages of plates) : illustrations (some color)Content type: text Media type: computer Carrier type: online resourceISBN: 9783110224597; 3110224593; 3110224585; 9783110224580Subject(s): Geometry, Differential | MATHEMATICS -- Geometry -- Differential | Geometry, Differential | Hyperbolische Geometrie | Vektorfeld | Euklidische Geometrie | PolyederGenre/Form: Lehrbuch. | Electronic books. Additional physical formats: No titleDDC classification: 516.36 LOC classification: QA641 | .B37 2010ebOther classification: SK 370. | SK 370 Online resources: Click here to access online
Contents:
Frontmatter -- Inhaltsverzeichnis -- 1 Euklidische Geometrie -- 2 Kurventheorie -- 3 Klassische Flächentheorie -- 4 Innere Geometrie von Flächen -- 5 Geometrie und Analysis -- 6 Geometrie und Topologie -- Backmatter.
Summary: This textbook presents an introduction to the differential geometry of curves and surfaces. This second, revised edition has been expanded to include solutions and applications in cartography. Topics include Euclidean geometry, curve theory, surface theory, curvature concepts, minimal surfaces, Riemann geometry and the Gauss-Bonnet theorem.
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Includes bibliographical references and index.

Print version record.

Frontmatter -- Inhaltsverzeichnis -- 1 Euklidische Geometrie -- 2 Kurventheorie -- 3 Klassische Flächentheorie -- 4 Innere Geometrie von Flächen -- 5 Geometrie und Analysis -- 6 Geometrie und Topologie -- Backmatter.

In German.

This textbook presents an introduction to the differential geometry of curves and surfaces. This second, revised edition has been expanded to include solutions and applications in cartography. Topics include Euclidean geometry, curve theory, surface theory, curvature concepts, minimal surfaces, Riemann geometry and the Gauss-Bonnet theorem.

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