Generalized Benson-Carlson duality Authors: Stephen F. Siegel and Leonard Evens Title: Generalized Benson-Carlson duality Abstract: This paper deals with the landmark results of Benson and Carlson's {\em Projective resolutions and Poincar\'{e} duality complexes} Our goal is to provide some necessary background for that work, and to prove some of their results in a more general setting. In particular, we analyze what happens when we replace Benson and Carlson's complex $C_\zeta$ with an arbitrary Yoneda extension representing $\zeta$. ---------------------------------------------------------------------------- This paper will appear in the Journal of Algebra. This article is available in the following formats: * AMS-LaTeX Source * DVI file * Postscript file Related Items: * Other papers by the same author Author address: Stephen F. Siegel Leonard Evens Department of Mathematics Northwestern University Evanston, IL 60208-2730 708-491-5594