Constant scalar curvature metrics on connected sums.
Constantes de Sobolev des arbres
Étant donnés et un arbre dont chaque sommet est de valence au moins , on étudie la constante de Sobolev d’exposant de , c’est-à-dire la plus petite constante telle que pour tout on ait . Notre motivation vient de la recherche de graphes finis avec des petites constantes de Poincaré d’exposant , en vue d’obtenir des exemples de groupes qui ont la propriété de point fixe sur les espaces .
Constructive branching theory for semi-eigenvalues. (Konstruktive Verzweigungstheorie für Halbeigenwerte.)
Contact problems with bounded friction. Semicoercive case
Continuity, curvature, and the general covariance of optimal transportation
Contributions of rational homotopy theory to global problems in geometry
Controlled connectivity of closed 1-forms.
Convergence analysis of a Fourier-based solution method of the Laplace equation for a model of magnetic recording.
Convergence of Gradient Curves on Hilbert Manifolds.
Convergence of minimizers for the p-Dirichlet integral.
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 at infinity and Brownian motion on manifolds with unbounded negative curvature.
Coordinate morse theory.
Correction to the paper "The explicit construction and parametrization of all harmonic maps from the two-sphere to a complex Grassmannian".
Correction to "Uniqueness for the harmonic map flow from surfaces to general targets".
Courbure scalaire et trous noirs
Critical configurations of planar robot arms
It is known that a closed polygon P is a critical point of the oriented area function if and only if P is a cyclic polygon, that is, P can be inscribed in a circle. Moreover, there is a short formula for the Morse index. Going further in this direction, we extend these results to the case of open polygonal chains, or robot arms. We introduce the notion of the oriented area for an open polygonal chain, prove that critical points are exactly the cyclic configurations with antipodal endpoints and derive...
Critical groups computations on a class of Sobolev Banach spaces via Morse index