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 RiemannβFinsler geometry. This invaluable textbook presents detailed discussions on import
Riemann-finsler Geometry
β Scribed by Shiing-shen Chern, Zhongmin Shen
- Tongue
- English
- Leaves
- 204
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
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π SIMILAR VOLUMES
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 RiemannβFinsler geometry. This invaluable textbook presents detailed discussions on import
<p>In Riemannian geometry, measurements are made with both yardsticks and protractors. These tools are represented by a family of inner-products. In Riemann-Finsler geometry (or Finsler geometry for short), one is in principle equipped with only a family of Minkowski norms. So ardsticks are assigned
In Riemannian geometry, measurements are made with both yardsticks and protractors. These tools are represented by a family of inner-products. In Riemann-Finsler geometry (or Finsler geometry for short), one is in principle equipped with only a family of Minkowski norms. So yardsticks are assigned b