A one-to-one k-disjoint directed path cover (k-DDPC for short) of a digraph D is a set of k disjoint directed paths joining source with sink that cover all the vertices of the digraph. Let delta(0)(D) := min{delta(+) (D), delta(-) (D)) be the minimum semi-degree of D. We show that every digraph D of sufficiently large order n with delta(0)(D) >= [(n + k + 1)/2] contains a one-to-one k-DDPC for any given one distinct source-sink. The undirected version and a One-type degree conditions of this result was proved earlier [1]. (C) 2017 Elsevier B.V. All rights reserved.