Convergence des approximations de McShane d'une diffusion sur une variété compacte
Convergence of martingales on manifolds of negative curvature
Convergence of Riemannian manifolds and Laplace operators. I
We study the spectral convergence of compact Riemannian manifolds in relation with the Gromov-Hausdorff distance and discuss the geodesic distances and the energy forms of the limit spaces.
Convergence of stochastic flows with jumps and Levy processes in diffeomorphisms group
Convergence to equilibrium and logarithmic Sobolev constant on manifolds with Ricci curvature bounded below
Convergence to translating solutions for class of quasilinear parabolic boundary problems.
Convexity and Absolute Continuity of the Laplace-Beltrami Operator.
Convexity at infinity and Brownian motion on manifolds with unbounded negative curvature.
Convexity for invariant differential operators on semisimple symmetric spaces
Corner Mellin operators and conormal asymptotics
Corner Mellin operators and reduction of orders with parameters
Correction : “On two transfer principles in stochastic differential geometry”
Correction to : “On isospectral deformations of riemannian metrics. II”
Correction to "On the characterization of flat metrics by the spectrum"
Correction to “Properties of pseudoholomorphic curves in symplectisations. I : asymptotics”
Correction to: Spectral Geometry and the Kaehler Condition for Complex Manifolds.
Correction to "Uniqueness for the harmonic map flow from surfaces to general targets".
Corrigendum to: Asymptotic expansion in time of the Schrödinger group on conical manifolds
We correct an error in the normalizing constant of resonant states.
Counterexamples to the Strichartz inequalities for the wave equation in general domains with boundary
In this paper we consider a smooth and bounded domain of dimension with boundary and we construct sequences of solutions to the wave equation with Dirichlet boundary condition which contradict the Strichartz estimates of the free space, providing losses of derivatives at least for a subset of the usual range of indices. This is due to microlocal phenomena such as caustics generated in arbitrarily small time near the boundary. Moreover, the result holds for microlocally strictly convex domains...
Covariant Cauchy-Riemann operators and higher Laplacians on Kähler manifolds.