Andere Kunden interessierten sich auch für
![Sub-Riemannian Manifold]( "Sub-Riemannian Manifold")
Sub-Riemannian Manifold25,99 €![Pseudo-Riemannian Manifold]( "Pseudo-Riemannian Manifold")
Pseudo-Riemannian Manifold25,99 €![Riemannian Geometry]( "Riemannian Geometry")
Riemannian Geometry29,99 €![Riemannian Penrose Inequality]( "Riemannian Penrose Inequality")
Riemannian Penrose Inequality29,99 €![Geometry of Submanifolds of Almost r-paracontact Riemannian Manifold]( "Geometry of Submanifolds of Almost r-paracontact Riemannian Manifold")
Geometry of Submanifolds of Almost r-paracontact Riemannian Manifold32,99 €![Classification Theory of Riemannian Manifolds]( "Classification Theory of Riemannian Manifolds")
Classification Theory of Riemannian Manifolds36,99 €![Moduli Spaces of Riemannian Metrics]( "Moduli Spaces of Riemannian Metrics")
Moduli Spaces of Riemannian Metrics19,99 €
High Quality Content by WIKIPEDIA articles! In Riemannian geometry, a Riemannian manifold or Riemannian space (M,g) is a real differentiable manifold M in which each tangent space is equipped with an inner product g, a Riemannian metric, in a manner which varies smoothly from point to point. The metric g is a positive definite symmetric tensor: a metric tensor. This allows one to define various notions such as angles, lengths of curves, areas (or volumes), curvature, gradients of functions and divergence of vector fields. In other words, a Riemannian manifold is a differentiable manifold in which the tangent space at each point is a finite-dimensional Euclidean space. The terms are named after German mathematician Bernhard Riemann.