Riemann-Finsler Geometry

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Shiing-Shen Chern et Zhongmin Shen - Riemann-Finsler Geometry.
Riemann-Finsler geometry is a subject that concerns manifolds with Finsler metrics, including Riemannian metrics. It has applications in many fields of... Lire la suite
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Résumé

Riemann-Finsler geometry is a subject that concerns manifolds with Finsler metrics, including Riemannian metrics. It has applications in many fields of the natural sciences. Curvature is the central concept in Riemann-Finsler geometry. This invaluable textbook presents detailed discussions on important curvatures such as the Cartan torsion, the S-curvature, the Landsberg curvature and the Riemann curvature. It also deals with Finsler metrics with special curvature or geodesic properties, such as projectively flat Finsler metrics, Berwald metrics, Finsler metrics of scalar flag curvature or isotropic S-curvature, etc. Instructive examples are given in abundance, for further description of some important geometric concepts. The text includes the most recent results, although many of the problems discussed are classical.

Sommaire

    • Finsler Metrics
    • Structure Equations
    • Geodesics
    • Parallel Translations
    • Curvature
    • Riemann Curvature
    • Finsler Metrics of Scalar Flag Curvature
    • Projectively Flat Minster Metrics
    • Maple Programs

Caractéristiques

  • Date de parution
    01/01/2005
  • Editeur
  • Collection
    Nankai Tracts in Mathematics
  • ISBN
    981-238-358-1
  • EAN
    9789812383587
  • Présentation
    Broché
  • Nb. de pages
    191 pages
  • Poids
    0.305 Kg
  • Dimensions
    15,0 cm × 22,5 cm × 1,5 cm

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