Flux moyen d'un courant électrique dans un réseau aléatoire stationnaire de résistances
Fonction convexe d'une mesure et applications
Fonctions continues et séparément additives
Fonctions Généralisées et Analyse Non Standard.
Fonctions mesurables et *-scalairement mesurables, mesures banachiques majorées, martingales banachiques, et propriété de Radon-Nikodym
For almost every tent map, the turning point is typical
Let be the tent map with slope a. Let c be its turning point, and the absolutely continuous invariant probability measure. For an arbitrary, bounded, almost everywhere continuous function g, it is shown that for almost every a, . As a corollary, we deduce that the critical point of a quadratic map is generically not typical for its absolutely continuous invariant probability measure, if it exists.
Foreword
Formes linéaires positives et mesures
Formule(s) de Pesin
Fourier analysis and paths of brownian motion
Fourier Asymptotics of Statistically Self-Similar Measures.
Fourier-Feynman transforms of unbounded functionals on abstract Wiener space
Huffman, Park and Skoug established several results involving Fourier-Feynman transform and convolution for functionals in a Banach algebra S on the classical Wiener space. Chang, Kim and Yoo extended these results to abstract Wiener space for a more generalized Fresnel class A1,A2 than the Fresnel class (B)which corresponds to the Banach algebra S. In this paper we study Fourier-Feynman transform, convolution and first variation of unbounded functionals on abstract Wiener space having the form...
Fractal analysis of Hopf bifurcation for a class of completely integrable nonlinear Schrödinger Cauchy problems.
Fractal Differential Equations on the Sierpinski Gasket.
Fractal dimension of sets induced by bases of imaginary quadratic fields
Fractal geometry as design aid.
Fractal multiwavelets related to the Cantor dyadic group.
Fractal negations.
From the concept of attractor of a family of contractive affine transformations in the Euclidean plane R2, we study the fractality property of the De Rham function and other singular functions wich derive from it. In particular, we show as fractals the strong negations called k-negations.
Fractal Penrose tiles II: Tiles with fractal boundary as duals of Penrose triangles.
Fractal Penrose tilings I. Construction and matching rules.