731 research outputs found
Amenability and exactness for dynamical systems and their C*-algebras
In this survey, we study the relations between amenability (resp. amenability
at infinity) of C*-dynamical systems and equality or nuclearity (resp.
exactness) of the corresponding crossed products.Comment: 16 pages, Ams-Tex, minor grammatical change
Old and new about treeability and the Haagerup property for measured groupoids
This is mainly an expository text on the Haagerup property for countable
groupoids equipped with a quasi-invariant measure, aiming to complete an
article of Jolissaint devoted to the study of this property for probability
measure preserving countable equivalence relations. We show that our definition
is equivalent to the one given by Ueda in terms of the associated inclusion of
von Neumann algebras. It makes obvious the fact that treeability implies the
Haagerup property for such groupoids. For the sake of completeness, we also
describe, or recall, the connections with amenability and Kazhdan property (T).Comment: 38 page
PLACE NAMES IN PROVERBS AND IDIOMS : A comparative study of English, French and German
International audienc
Structure properties of even-even actinides
Structure properties of fifty five even-even actinides have been calculated
using the Gogny D1S force and the Hartree-Fock-Bogoliubov approach as well as
the configuration mixing method. Theoretical results are compared with
experimental data.Comment: 5 pages, 5 figures, proceeding of FUSION0
Pointwise limits for sequences of orbital integrals
In 1967, Ross and Str\"omberg published a theorem about pointwise limits of
orbital integrals for the left action of a locally compact group onto
, where is the right Haar measure. In this paper, we study the
same kind of problem, but more generally for left actions of onto any
measured space , which leaves the -finite measure
relatively invariant, in the sense that for every , where is the modular function of . As a consequence, we also
obtain a generalization of a theorem of Civin, relative to one-parameter groups
of measure preserving transformations. The original motivation for the circle
of questions treated here dates back to classical problems concerning pointwise
convergence of Riemann sums relative to Lebesgue integrable functions
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