Harmonic analysis of the de Rham complex on the sphere.
Harmonic Mappings and Minimal Submanifolds.
Higher symmetries of the Laplacian via quantization
We develop a new approach, based on quantization methods, to study higher symmetries of invariant differential operators. We focus here on conformally invariant powers of the Laplacian over a conformally flat manifold and recover results of Eastwood, Leistner, Gover and Šilhan. In particular, conformally equivariant quantization establishes a correspondence between the algebra of Hamiltonian symmetries of the null geodesic flow and the algebra of higher symmetries of the conformal Laplacian. Combined...
Hodge theory in the Sobolev topology for the de Rham complex on a smoothly bounded domain in Euclidean space.
Homologie associée à une fonctionnelle
Hyperfunction cohomology classes and their boundary values
Hypoellipticité maximale pour des opérateurs polynômes de champs de vecteurs
Hypoellipticité pour l'opérateur ... .