Add to ORKGA new approach of finding a Jacobi field equation with the relation between curvature and geodesics of a Riemanian manifold M has been derived. Using this derivation we have made an attempt to find a standard form of this equation involving sectional curvature K and other related objects
Title: Space forms Author: Marián Poppr Institute: Mathematical Institute of Charles University Supe...
Let M_α, α∈∧, be complete connected Riemannian manifolds which are glued at their boundary. We call ...
. We consider a natural Riemannian metric on the infinite dimensional manifold of all embeddings fro...
AbstractWe discuss some properties of Jacobi fields that do not involve assumptions on the curvature...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
summary:In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like inv...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
summary:In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like inv...
summary:In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like inv...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like invariants....
Title: Space forms Author: Marián Poppr Institute: Mathematical Institute of Charles University Supe...
Let M_α, α∈∧, be complete connected Riemannian manifolds which are glued at their boundary. We call ...
. We consider a natural Riemannian metric on the infinite dimensional manifold of all embeddings fro...
AbstractWe discuss some properties of Jacobi fields that do not involve assumptions on the curvature...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
summary:In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like inv...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
summary:In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like inv...
summary:In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like inv...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
Final version, to appear on Archivum MathematicumInternational audienceIn sub-Riemannian geometry th...
In sub-Riemannian geometry the coefficients of the Jacobi equation define curvature-like invariants....
Title: Space forms Author: Marián Poppr Institute: Mathematical Institute of Charles University Supe...
Let M_α, α∈∧, be complete connected Riemannian manifolds which are glued at their boundary. We call ...
. We consider a natural Riemannian metric on the infinite dimensional manifold of all embeddings fro...