Abstract view
Biflatness and PseudoAmenability of Segal Algebras


Published:20100520
Printed: Aug 2010
Ebrahim Samei,
Department of Mathematics and Statistics, University of Saskatchewan, Saskatoon, SK
Nico Spronk,
Department of Pure Mathematics, University of Waterloo, Waterloo, ON
Ross Stokke,
Department of Mathematics and Statistics, University of Winnipeg, Winnipeg MB
Abstract
We investigate generalized amenability and biflatness properties of various (operator) Segal algebras in both the group algebra, $L^1(G)$, and the Fourier algebra, $A(G)$, of a locally compact group~$G$.
MSC Classifications: 
43A20, 43A30, 46H25, 46H10, 46H20, 46L07 show english descriptions
$L^1$algebras on groups, semigroups, etc. Fourier and FourierStieltjes transforms on nonabelian groups and on semigroups, etc. Normed modules and Banach modules, topological modules (if not placed in 13XX or 16XX) Ideals and subalgebras Structure, classification of topological algebras Operator spaces and completely bounded maps [See also 47L25]
43A20  $L^1$algebras on groups, semigroups, etc. 43A30  Fourier and FourierStieltjes transforms on nonabelian groups and on semigroups, etc. 46H25  Normed modules and Banach modules, topological modules (if not placed in 13XX or 16XX) 46H10  Ideals and subalgebras 46H20  Structure, classification of topological algebras 46L07  Operator spaces and completely bounded maps [See also 47L25]
