Graphs of $C^*$-correspondences and Fell bundles Valentin DeaconuAlex KumjianDavid PaskAidan Sims 46L05$C^*$-algebragraph algebra$k$-graph$C^*$-correspondencegroupoidFell bundleproduct systemCuntz-Pimsner algebra We define the notion of a $\Lambda$-system of $C^{*}$-correspondences associated to a higher-rank graph $\Lambda$. Roughly speaking, such a system assigns to each vertex of $\Lambda$ a $C^{*}$-algebra, and to each path in $\Lambda$ a $C^{*}$-correspondence in a way which carries compositions of paths to balanced tensor products of $C^{*}$-correspondences. Under some simplifying assumptions, we use Fowler's technology of Cuntz-Pimsner algebras for product systems of $C^{*}$-correspondences to associate a $C^{*}$-algebra to each $\Lambda$-system. We then construct a Fell bundle over the path groupoid $\mathcal{G}_{\Lambda}$ and show that the $C^{*}$-algebra of the $\Lambda$-system coincides with the reduced cross-sectional algebra of the Fell bundle. We conclude by discussing several examples of our construction arising in the literature. Indiana University Mathematics Journal 2010 text pdf 10.1512/iumj.2010.59.3893 10.1512/iumj.2010.59.3893 en Indiana Univ. Math. J. 59 (2010) 1687 - 1736 state-of-the-art mathematics http://iumj.org/access/