Intrinsic measures complex manifolds
Intrinsic Measures of Compact Complex Manifolds.
Introduction à la géométrie hyperbolique
Introduction à l’invariant
Introduction aux géométries de Hilbert
Introduction aux problèmes analytiques posés par le système des équations de Yang-Mills
Introduction aux travaux de Fukaya
Introduction élémentaire à l'analyse spinorielle
Introduction to Grassmann manifolds and quantum computation.
Introduction to mean curvature flow
This is a short overview on the most classical results on mean curvature flow as a flow of smooth hypersurfaces. First of all we define the mean curvature flow as a quasilinear parabolic equation and give some easy examples of evolution. Then we consider the M.C.F. on convex surfaces and sketch the proof of the convergence to a round point. Some interesting results on the M.C.F. for entire graphs are also mentioned. In particular when we consider the case of dimension one, we can compute the equation...
Introduction to the theory of semi-holonomic jets.
Introduction to the theory of semi-holonomic jets
Invariance of -natural metrics on linear frame bundles
In this paper we prove that each -natural metric on a linear frame bundle over a Riemannian manifold is invariant with respect to a lifted map of a (local) isometry of the base manifold. Then we define -natural metrics on the orthonormal frame bundle and we prove the same invariance result as above for . Hence we see that, over a space of constant sectional curvature, the bundle with an arbitrary -natural metric is locally homogeneous.
Invariant analysis and contractions of symmetric spaces : part II
Invariant analysis and contractions of symmetric spaces. Part I
Invariant cohomology of the Poisson Lie algebra of a symplectic manifold
Invariant connections and invariant holomorphic bundles on homogeneous manifolds
Let X be a differentiable manifold endowed with a transitive action α: A×X→X of a Lie group A. Let K be a Lie group. Under suitable technical assumptions, we give explicit classification theorems, in terms of explicit finite dimensional quotients, of three classes of objects: equivalence classes of α-invariant K-connections on X α-invariant gauge classes of K-connections on X, andα-invariant isomorphism classes of pairs (Q,P) consisting of a holomorphic Kℂ-bundle Q → X and a K-reduction P of Q (when...
Invariant differential operators and the range of the radon D-plane transform.
Invariant differential operators in hyperbolic spaces.
Invariant distances and invariant differential metrics in locally convex spaces