Faltungsoperatoren auf gewissen diskreten Gruppen
Faltungsungleichungen auf endlichen abelschen Gruppen.
Fast Fourier analysis for over a finite field and related numerical experiments.
Fastautomorphe Funktionen auf komplexen Räumen.
Fatou theorems and maximal functions for eigenfunctions of the Laplace-Beltrami operator in a bidisk.
Fejer kernels for Fourier series on Tn and on compact Lie groups.
Fell’s subgroup algebra for locally compact abelian groups and -covariance algebras
Fermés d'unicité dans les groupes abéliens localement compacts
[FIA]... Gruppen und Hypergruppen.
Filtre moyennant et valeurs moyennes des capacités invariantes
Fine Groupings and Divergence of Approximation Processes on Compact Topological Groups.
Finite union of H-sets and countable compact sets
In [2], D. E. Grow and M. Insall construct a countable compact set which is not the union of two H-sets. We make precise this result in two directions, proving such a set may be, but need not be, a finite union of H-sets. Descriptive set theory tools like Cantor-Bendixson ranks are used; they are developed in the book of A. S. Kechris and A. Louveau [6]. Two proofs are presented; the first one is elementary while the second one is more general and useful. Using the last one I prove in my thesis,...
Fixed point characterization of left amenable Lau algebras.
Fixpunkte in homogenen Räumen.
Flensted-Jensen's functions attached to the Landau problem on the hyperbolic disc
We give an explicit expression of a two-parameter family of Flensted-Jensen’s functions on a concrete realization of the universal covering group of . We prove that these functions are, up to a phase factor, radial eigenfunctions of the Landau Hamiltonian on the hyperbolic disc with a magnetic field strength proportional to , and corresponding to the eigenvalue .
Flots browniens isotropes sur la sphère
Flows on Invariant Subsets and Compactifications of a Locally Compact Group
Foliation dynamics and leaf invariants.
Folner sets of alternate directed groups
An explicit family of Folner sets is constructed for some directed groups acting on a rooted tree of sublogarithmic valency by alternate permutations. In the case of bounded valency, these groups were known to be amenable by probabilistic methods. The present construction provides a new and independent proof of amenability, using neither random walks, nor word length.
Fonction brownienne sur une variété riemannienne