Let M be a connected sum of finitely many lens spaces, and let N be a
connected sum of finitely many copies of S^1xS^2. We show that there is a
uniruled algebraic variety X such that the connected sum M#N of M and N is
diffeomorphic to a connected component of the set of real points X(R) of X. In
particular, any finite connected sum of lens spaces is diffeomorphic to a real
component of a uniruled algebraic variety.Comment: Nouvelle version avec deux figure