Sections induced from weakly sequentially complete spaces
Segal Algebras with Functorial Properties.
Selberg Type Zeta Functions for the Group of Complex Two by Two Matrices of Determinant One.
Selberg's trace formula on the -regular tree and applications.
Self-affine measures that are -improving
A measure is called -improving if it acts by convolution as a bounded operator from to L² for some q < 2. Interesting examples include Riesz product measures, Cantor measures and certain measures on curves. We show that equicontractive, self-similar measures are -improving if and only if they satisfy a suitable linear independence property. Certain self-affine measures are also seen to be -improving.
Semicharacters and Solvable Lie Croups.
Semigroup actions on homogeneous spaces.
Semigroup algebras having regular multiplication
Semigroup compactifications by generalized distal functions and a fixed point theorem.
Semigroupes de contractions linéaires sur C(X) : irrédductibilité et théorèmes de convergence.
Semi-groupes de Feller invariants sur les espaces homogènes non moyennables.
Semi-groupes de Feller invariants sur les espaces hyperboliques
Semi-groupes de moments.
Semi-groupes de moments sur un convexe compact de R...
Semigroups of measures in non-commutative analysis.
Semigroups of operators commuting with translations
Semilattices which must contain a copy of 2 N.
Semiperfect countable C-separative C-finite semigroups.
Semiperfect semigroups are abelian involution semigroups on which every positive semidefinite function admits a disintegration as an integral of hermitian multiplicative functions. Famous early instances are the group on integers (Herglotz Theorem) and the semigroup of nonnegative integers (Hamburger's Theorem). In the present paper, semiperfect semigroups are characterized within a certain class of semigroups. The paper ends with a necessary condition for the semiperfectness of a finitely generated...
Semistable convolution semigroups on measurable and topological groups
Separability of orbits of functions on locally compact groups