Continuous Fell bundles associated to measurable twisted actions.

Given a \underbar{measurable} twisted action of a second-countable, locally compact group $G$ on a separable $C^{*}$-algebra $A$, we prove the existence of a topology on $A\times G$ making it a \underbar{continuous} Fell bundle, whose cross sectional $C^{*}$-algebra is isomorphic to the Busby--Smith--Packer--Raeburn crossed product. [ABSTRACT FROM AUTHOR]