In this paper，a three dimensional derivative Ginzburg-Landau equation with a periodic initial value condition is considered. Firstly，the smoothing property of the solution is obtained by a uniform priori estimates；Furthermore，the existence of the global attractors，AiCHip(Ω)Ci=2,3……)of the semi-group {S(I)(t)}t≥0 of operators generated by the equation are proved by using the compactness principle；Finally，the regularity of the global attractors is proved by the decomposition of semi-group.