Let k be an algebraically closed field of characteristic zero. Let f:X-->S be
a flat, projective morphism of k-schemes of finite type with integral geometric
fibers. We prove existence of a projective relative moduli space for semistable
singular principal bundles on the fibres of f. This generalizes the result of
A. Schmitt who studied the case when X is a nodal curve.Comment: 25 pages; dedicated to the memory of Professor Masaki Maruyam