Braiding of the attractor and the failure of iterative algorithms.
Brascamp--Lieb inequalities for non-commutative integration.
Brézis-Wainger inequality on Riemannian manifolds.
Brisure de symétrie spontanée et géométrie du point de vue spectral
BV functions with respect to a measure and relaxation of metric integral functionals.
BV-sets, functions and integrals
extensions of functions and stabilization of Glaeser refinements.
weakly chaotic functions with zero topological entropy and non- flat critical points.
-antiderivatives of -adic -functions
-diffeomorphismen semianalytischer und subanalytischer Mengen
-minimal pairs of compact convex sets.
C1,... partial regularity of functions minimising quasiconvex integrals.
Calcul différentiel dans les espaces vectoriels topologiques
Calcul d'Ito sans probabilités
Calcul Moulien
Ce texte est une introduction au calcul moulien, développé par Jean Écalle. On donne une définition précise de la notion de moule ainsi que les principales propriétés de ces objets. On interprète les différentes symétries (alterna(e)l,symetra(e)l) des moules via les séries formelles non commutatives associées dans des bigèbres graduées notées et , correspondant aux deux types de colois étudiées par Ecalle, à savoir et . On illustre en détail l’application de ce formalisme dans le domaine de...
Calculation of improper integrals using uniformly distributed sequences
Calculations of graded ill-known sets
To represent a set whose members are known partially, the graded ill-known set is proposed. In this paper, we investigate calculations of function values of graded ill-known sets. Because a graded ill-known set is characterized by a possibility distribution in the power set, the calculations of function values of graded ill-known sets are based on the extension principle but generally complex. To reduce the complexity, lower and upper approximations of a given graded ill-known set are used at the...
Calculus of Variations with Classical and Fractional Derivatives
MSC 2010: 49K05, 26A33We give a proper fractional extension of the classical calculus of variations. Necessary optimality conditions of Euler-Lagrange type for variational problems containing both classical and fractional derivatives are proved. The fundamental problem of the calculus of variations with mixed integer and fractional order derivatives as well as isoperimetric problems are considered.
Canonical Banach function spaces generated by Urysohn universal spaces. Measures as Lipschitz maps
It is proved (independently of the result of Holmes [Fund. Math. 140 (1992)]) that the dual space of the uniform closure of the linear span of the maps x ↦ d(x,a) - d(x,b), where d is the metric of the Urysohn space of diameter r, is (isometrically if r = +∞) isomorphic to the space of equivalence classes of all real-valued Lipschitz maps on . The space of all signed (real-valued) Borel measures on is isometrically embedded in the dual space of and it is shown that the image of the embedding...
Canonical decompositions of certain generalized Brownian bridges.