Every unital (commutative or not) normed algebra
(similarly, every unital p-normed algebra
with p [member of] (0,1]) is a TQ-algebra, hence also a TQ-algebras (see , Proposition 2.
Let A be a normed algebra
, [sigma] and [tau] two mappings on A and let M be an A-bimodule.
B] of A, generated by B, is a normed algebra
with respect to the submultiplicative norm [parallel] x [parallel], defined by
Participants of the July 2008 conference share recent research on affine transformation crossed product type algebras and noncommutative surfaces, C*-algebras associated with iterated function systems, extending representations of normed algebras
in Banach spaces, and freeness of group actions on C*-algebras.