Convergence in some ringed toposes
Convergence of Gradient Curves on Hilbert Manifolds.
Convergence of martingales on manifolds of negative curvature
Convergence of minimizers for the p-Dirichlet integral.
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 Rates of the POD–Greedy Method
Iterative approximation algorithms are successfully applied in parametric approximation tasks. In particular, reduced basis methods make use of the so-called Greedy algorithm for approximating solution sets of parametrized partial differential equations. Recently, a priori convergence rate statements for this algorithm have been given (Buffa et al. 2009, Binev et al. 2010). The goal of the current study is the extension to time-dependent problems, which are typically approximated using the POD–Greedy...
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.
Convex billiards and a theorem by E. Hops.
Convex functionals and generalized harmonic maps into spaces of non positive curvature.
Convex functions on complete noncompact manifolds : differentiable structure
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
Convexity on the space of Kähler metrics
These are the lecture notes of a minicourse given at a winter school in Marseille 2011. The aim of the course was to give an introduction to recent work on the geometry of the space of Kähler metrics associated to an ample line bundle. The emphasis of the course was the role of convexity, both as a motivating example and as a tool.
Convexity theorem for infinite dimensional isoparametric submanifolds.
Coomologia di un campo vettoriale mai nullo
We write a cohomological resolution of the sheaf of solutions of the differential operator on a manifold and study the cohomology groups and .
Coomologia e forme differenziali sugli spazi analitici complessi
Coordinate morse theory.