F-Expansions of rationals.
Finitely additive invariant measures. I
Finitely additive invariant measures. II
Flows in Networks and Hausdorff Measures Associated. Applications to Fractal Sets in Euclidian Space
Gleichmäßige Verteilung von Punkten in gewissen metrischen Räumen, speziell auf der Kugel.
Group Automorphisms With Finite Entropy.
Group ideals in a semigroup of measures.
Haar measure is not approximable by balls.
Haar measure on linear groups over local skew fields.
Haar null and non-dominating sets
We study the σ-ideal of Haar null sets on Polish groups. It is shown that on a non-locally compact Polish group with an invariant metric this σ-ideal is closely related, in a precise sense, to the σ-ideal of non-dominating subsets of . Among other consequences, this result implies that the family of closed Haar null sets on a Polish group with an invariant metric is Borel in the Effros Borel structure if, and only if, the group is locally compact. This answers a question of Kechris. We also obtain...
Harmonic analysis with respect to almost invariant measures
Hausdorff-Maße von Summenmengen. I.
Hausdorff-Maße von Summenmengen. II:
Hopf's theorem on invariant measures for a group of transformations
Idempotent States and the Inner Linearity Property
We find an analytic formulation of the notion of Hopf image, in terms of the associated idempotent state. More precisely, if π:A → Mₙ(ℂ) is a finite-dimensional representation of a Hopf C*-algebra, we prove that the idempotent state associated to its Hopf image A' must be the convolution Cesàro limit of the linear functional φ = tr ∘ π. We then discuss some consequences of this result, notably to inner linearity questions.
Intégration -adique, selon A. Volkenborn
Intégration pour une mesure à valeurs dans un groupe topologique
Integration seperat stetiger Funktionen
Invariant extension of Haar measure [Book]
Invariant extensions of the Haar measure