Adaptation globale de la méthode de Weingarten et réalisations de disques ajustés
Adapted complex structures and Riemannian homogeneous spaces
We prove that every compact, normal Riemannian homogeneous manifold admits an adapted complex structure on its entire tangent bundle.
Addendum: Systems of Toda Type, Inverse Spectral Problems, and Representation Theory.
Addendum to "Existence of Hermitian n-Symmetric Spaces and of Non-commutative Naturally Reductive Spaces".
Adiabatic limits of Seifert fibrations, Dedekind sums, and the diffeomorphism type of certain 7-manifolds
As an application, we compute the Eells–Kuiper and t-invariants of certain cohomogeneity one manifolds that were studied by Dearricott, Grove, Verdiani, Wilking, and Ziller. In particular, we determine the diffeomorphism type of a new manifold of positive sectional curvature.
Adjunktionsfähige zweidimensionale Kugel- und Linienmannigfaltigkeiten im dreidimensionalen euklidischen Raum
Admissible distributions on p-adic symmetric spaces.
Affin manifolds with nilpotent holonomy.
Affine Actions of Higher Rank Lattices.
Affine analogues of the Sasaki-Shchepetilov connection
For two-dimensional manifold M with locally symmetric connection ∇ and with ∇-parallel volume element vol one can construct a flat connection on the vector bundle TM ⊕ E, where E is a trivial bundle. The metrizable case, when M is a Riemannian manifold of constant curvature, together with its higher dimension generalizations, was studied by A.V. Shchepetilov [J. Phys. A: 36 (2003), 3893-3898]. This paper deals with the case of non-metrizable locally symmetric connection. Two flat connections on...
Affine Anosov diffeomorphims of affine manifolds.
Affine classification of -curves.
Affine compact almost-homogeneous manifolds of cohomogeneity one
This paper is one in a series generalizing our results in [12, 14, 15, 20] on the existence of extremal metrics to the general almost-homogeneous manifolds of cohomogeneity one. In this paper, we consider the affine cases with hypersurface ends. In particular, we study the existence of Kähler-Einstein metrics on these manifolds and obtain new Kähler-Einstein manifolds as well as Fano manifolds without Kähler-Einstein metrics. As a consequence of our study, we also give a solution to the problem...
Affine connections on almost para-cosymplectic manifolds
Identities for the curvature tensor of the Levi-Cività connection on an almost para-cosymplectic manifold are proved. Elements of harmonic theory for almost product structures are given and a Bochner-type formula for the leaves of the canonical foliation is established.
Affine Darboux motions
Affine deformation of surfaces
Affine differential geometry of surfaces
Affine differential invariants for planar curves.
Affine higher order parallel hypersurfaces
Affine invariants of annuli
A family of regular annuli is considered. Affine invariants of annuli are introduced.