  Our principal goal is to study the Prescribed Curvature Tensor problem in
locally conformally flat manifolds. The solution to this problem is given
explicitly for the special cases of the tensor R, including a case where the
metric g is complete on Rn. Similar problems are considered for locally
conformally flat manifolds. As applications of these results we exhibit
explicit examples of metrics g, conformal to g they are solutions for this
problem.
