Duality and minimality in Riemannian foliations.
Duality of Hodge numbers of compact complex nilmanifolds
A compact K¨ahlerian manifoldM of dimension n satisfies hp,q(M) = hq,p(M) for each p, q.However, a compact complex manifold does not satisfy the equations in general. In this paper, we consider duality of Hodge numbers of compact complex nilmanifolds.
Duality Principle and Special Osserman Manifolds
Duality Properties of Characteristic Forms.
Dubins' problem is intrinsically three-dimensional
Dubins' problem is intrinsically three-dimensional
In his 1957 paper [1] L. Dubins considered the problem of finding shortest differentiable arcs in the plane with curvature bounded by a constant and prescribed initial and terminal positions and tangents. One can generalize this problem to non-euclidean manifolds as well as to higher dimensions (cf. [15]). Considering that the boundary data - initial and terminal position and tangents - are genuinely three-dimensional, it seems natural to ask if the n-dimensional problem always reduces to the...
D'un résultat hilbertien à un principe de comparaison entre spectres. Applications
Dupin Hypersurfaces.
Dupin'sche Hyperflächen in E4.
Dva vzorce pro krychlový obsah čtyrstěnu
Dynamical connections and non-autonomous lagrangian systems
Dynamics of relative motion of test particles in general relativity
Dynamics, topology and holomorphic curves.
Dynamique des flots unipotents sur les espaces homogènes
-degeneration and -lemma
For a double complex , we show that if it satisfies the -lemma and the spectral sequence induced by does not degenerate at , then it degenerates at . We apply this result to prove the degeneration at of a Hodge-de Rham spectral sequence on compact bi-generalized Hermitian manifolds that satisfy a version of -lemma.
Earthquakes are analytic.
Ebene konvexe Affinzwangläufe
Editorial
Editorial note : “Non-negative curvature obstructions in cohomogeneity one and the Kervaire spheres”
Editors’ preface for the topical issue “Finite dimensional integrable systems, dynamics, and Lie theoretic methods in Geometry and Mathematical Physics”