Mesures de Haar et -couple d’un groupoïde mesuré
Mesures de Radon à valeurs vectorielles
Mesures généralisées invariantes
Mesures invariantes
Mesures p-adiques et éléments analytiques.
Mesures semi-classiques et mesures de défaut
Mesures sur les espaces vectoriels topologiques faibles et mesures de Radon ; compactifié affine
Mesures vectorielles et partitions continues de l'unité
Méthode fonctionnelle en théorie des champs
Méthodes de réalisation de produit scalaire et de problème de moments avec maximisation d'entropie
We develop several methods of realization of scalar product and generalized moment problems. Constructions are made by use of a Hilbertian method or a fixed point method. The constructed solutions are rational fractions and exponentials of polynomials. They are connected to entropy maximization. We give the general form of the maximizing solution. We show how it is deduced from the maximizing solution of the algebraic moment problem.
Méthodes opérationnelles dans l'étude des problèmes aux limites
Methods of differentiation in topological A-Modules
Metric betweenness in normed linear spaces
Metric characterization of first Baire class linear forms and octahedral norms
Metric characterizations of Banach spaces
Metric Characterizations of Superreflexivity in Terms of Word Hyperbolic Groups and Finite Graphs
We show that superreflexivity can be characterized in terms of bilipschitz embeddability of word hyperbolic groups.We compare characterizations of superrefiexivity in terms of diamond graphs and binary trees.We show that there exist sequences of series-parallel graphs of increasing topological complexitywhich admit uniformly bilipschitz embeddings into a Hilbert space, and thus do not characterize superrefiexivity.
Metric convexity and normability of metric linear spaces
Metric criteria for Banach and Euclidean spaces
Metric domains, holomorphic mappings and nonlinear semigroups.
Metric ellipses in Minkowski planes.
An ellipse in R2 can be defined as the locus of points for which the sum of the Euclidean distances from the two foci is constant. In this paper we will look at the sets that are obtained by considering in the above definition distances induced by arbitrary norms.