Connections on embedded manifolds.
Connections on higher order tangent bundles
Connections on infinite dimensional manifolds with corners
Connections on -symplectic manifolds.
Connections on lie Algebroids and the Weil-Kostant Theorem
Connections on some functional bundles
Connections on the second tangent bundle
Connections partially adapted to a metric -structure
Connections with prescribed curvature
We discuss the problem of prescribing the curvature of a connection on a principal bundle whose base manifold is three-dimensional. In particular, we consider the local question: Given a curvature form , when does there exist locally a connection such that is the curvature of ? When the structure group of the bundle is semisimple, a finite number of nonlinear identities arise as necessary conditions for local solvability of the curvature equation. We conjecture that these conditions are also...
Connections with prescribed curvature and Yang-Mills currents : the semi-simple case
Connections with the tensor property associated with a quaternionic projective transformation. (Connexions ayant la propriété tensorielle associées à une transformation projectif quaternionique.)
Connexions compatibles avec certaines structures sur un fibré vectoriel banachique
Connexions conjuguées
Connexions et martingales dans les groupes de Lie
Connexions linéaires conjuguées
Conormal Bundles with Vanishing Maslov Form.
Conservation laws and string-like matter distributions
Constancy of maps into -manifolds and pseudo -manifolds.
Constant Curvature 2-spheres in the 4-sphere.
Constant Jacobi osculating rank of
In this paper we obtain an interesting relation between the covariant derivatives of the Jacobi operator valid for all geodesic on the flag manifold . As a consequence, an explicit expression of the Jacobi operator independent of the geodesic can be obtained on such a manifold. Moreover, we show the way to calculate the Jacobi vector fields on this manifold by a new formula valid on every g.o. space.