Der Satz von Helson-Reiter für spezielle nilopotente Lie-Gruppen.
Ditkin's Condition and Primary Ideals in Central Beurling Algebras.
Dual algebras.
Entrelacements de semi-groupes provenant de paires de Gelfand
On donne des exemples d'entrelacements entre semi-groupes markoviens obtenus au moyen de considérations de théorie des groupes sur les paires de Gelfand
Entrelacements de semi-groupes provenant de paires de Gelfand
On donne des exemples d'entrelacements entre semi-groupes markoviens obtenus au moyen de considérations de théorie des groupes sur les paires de Gelfand
Erratum to "On convolution operators with small support which are far from being convolution by a bounded measure" (Colloq. Math. 67 (1994), 33-60)
Extreme non-Arens regularity of quotients of the Fourier algebra A(G)
Fell’s subgroup algebra for locally compact abelian groups and -covariance algebras
Folner's Condition for Exponentially Bounded Groups.
Free semigroups and unitary group representations
Free topological vector spaces [Book]
Funktionenalgebren auf Bahnen nilpotenter Gruppen
Generalized group algebras and their bundles.
Good Ideals in the Group Algebra of a Nilpotent Lie Group.
Group representations in non-archimedean Banach spaces
Group Representations which Vanish at Infinity.
Haar measure and continuous representations of locally compact abelian groups
Let (X) be the algebra of all bounded operators on a Banach space X, and let θ: G → (X) be a strongly continuous representation of a locally compact and second countable abelian group G on X. Set σ¹(θ(g)): = λ/|λ| | λ ∈ σ(θ(g)), where σ(θ(g)) is the spectrum of θ(g), and let be the set of all g ∈ G such that σ¹(θ(g)) does not contain any regular polygon of (by a regular polygon we mean the image under a rotation of a closed subgroup of the unit circle different from 1). We prove that θ is uniformly...
Harmonic analysis of Abelian inner automorphism groups of von Neumann algebras.
Ideal Structure of Operator and Measure Algebras.
Ideal Theory in Group Algebras of Locally Compact Groups.