On global Sobolev inequalities.
On gluing formulas for the spectral invariants of Dirac type operators.
On graded algebra bundles.
On Gromov's theorem and -Hodge decomposition.
On groups of smooth maps into a simple compact Lie group.
On Hadamard differentiability
On harmonic representatives of ... .
On harmonic vector fields.
A tangent bundle to a Riemannian manifold carries various metrics induced by a Riemannian tensor. We consider harmonic vector fields with respect to some of these metrics. We give a simple proof that a vector field on a compact manifold is harmonic with respect to the Sasaki metric on TM if and only if it is parallel. We also consider the metrics II and I + II on a tangent bundle (cf. [YI]) and harmonic vector fields generated by them.
On heat kernels on Lie groups.
On higher order point singularities of some geometric object fields
On holomorphic foliations without algebraic solutions.
On Holomorphic Vector Bundles Over Linearly Concave Manifolds.
On holonomicity criteria in second order geometry.
On horizontal and complete lifts from a manifold with -structure to its cotangent bundle.
On hypersurface singularities which are stems
On hypersurfaces in a locally affine Riemannian Banach manifold. II.
On hypersurfaces in a locally affine Riemannian Banach manifold.
On infinite Lie groups
Under some regularity conditions one proves that quotients and kernels of infinitesimal analytic Lie pseudo-groups by invariant fiberings are again infinitesimal Lie pseudo-groups. The regularity conditions are shown to be necessary and sufficient if one wishes both quotient and kernel to be infinitesimal Lie pseudo-groups. One defines and proves the existence of the quotient of an infinitesimal Lie pseudo-group by a normal sub-pseudo group. An equivalence relation for germs of infinitesimal Lie...
On infinite-dimensional grassmannians and their quantum deformations
On infinite-dimensional manifolds