Auflösbare Liesche Gruppen mit symmetrischen L1-Algebren.
Automorphisms, Orbits, and Homogeneous Spaces of Non-Connected Lie Groups.
Barycentres de sous-mesures pathologiques.
Biprojective tensor products and convolutions of vector-valued measures on a compact group
Borel semigroups and probabilities.
Capacité et théorie du renouvellement. I
Chaînes de Markov à dérive stable et loi des grands nombres sur les hypergroupes
Characterization of measures in the group C*-algebra of a locally compact group.
Characterization of perfect involution groups.
Charakterisierung stetiger Faltungshalbgruppen durch das Lévy-Maß.
Compactness criteria for semigroups, a note on a preceding paper.
Comportement asymptotique du noyau potentiel sur les groupes de Lie
Computation of some examples of Brown's spectral measure in free probability
We use free probability techniques to compute spectra and Brown measures of some non-hermitian operators in finite von Neumann algebras. Examples include where uₙ and are the generators of ℤₙ and ℤ respectively, in the free product ℤₙ*ℤ, or elliptic elements of the form where and are free semicircular elements of variance α and β.
Concentration functions in locally compact groups.
Continuous automorphism groups on a locally compact group contracting modulo a compact subgroup and applications to stable convolution semigroups.
Continuous Convolution Semigroups Integrating a Submultiplicative Function.
Continuous measures and analytic sets
Continuous measures on compact Lie groups
We study continuous measures on a compact semisimple Lie group using representation theory. In Section 2 we prove a Wiener type characterization of a continuous measure. Next we construct central measures on which are related to the well known Riesz products on locally compact abelian groups. Using these measures we show in Section 3 that if is a compact set of continuous measures on there exists a singular measure such that is absolutely continuous with respect to the Haar measure on...
Convolution de mesures portées par une surface convexe
Convolution of singular measures