A microscopic statistical theory of diblock copolymer melts in an electric field is developed within the framework of the random phase approximation.It is found that copolymer melts reveal four different universal types of behavior under an applied field near the spinodal point. The mean-field theory predicts a field-induced shift of both transition temperatures and the spinodal line, the suppression of the body-centered-cubic phase, and the orientational and reorientational phase transitions. New parameters determining the phase behavior have been identified. PACS numbers: 83.70.Hq, 47.20.Hw, 64.70.Md Complex polymeric liquids reveal an extremely strong tendency to segregation. The incompatibility of monomers sequences gives rise to various phase transitions in block copolymers, blends, and binary polymeric solutions. The past few years have seen a renewal of interest in the behavior of these systems under electric fields.Ten years ago Moriya, Adachi, and Kotaka [1] demonstrated that anisotropic structures in blends could be generated by applying an electric field and .uggest ed a new approach for the modulation of polymer blends morphology (see also [2]). The effect of an electric field on diblock copolymer patterns and on the orderdisorder transition temperature was recently discussed by Amundson et al. [3]. They reported on the macroscopic alignment of a lamellar microstructure induced by application of an electric field while cooling through the orderdisorder transition. Small angle x-ray scattering (SAXS) results clearly showed the persistence of the ordered structure even after heating the materials 14 K above the critical temperature given for zero electric field. The electric field-induced remixing for binary polymer solutions at a temperature below the coexistence curve, for the first time, was discussed by Wirtz, Berend, and Fuller [4].In this Letter, we report the basic results [5] of a microscopic theory of microphase separation of diblock copolymers in an applied field near the spinodal point.The analysis will be within the framework of the random phase approximation.The random phase approximation for microphase separation in zero electric field was developed by Leibler [6]. The essential result [6] is that the only parameters on which the phase diagram depends are product gN (~i s the Flory-Huggins effective interaction parameter) and f, the fraction of A statistical segments N~to a full number of statistical segments N~+ N~in a chain. Since the squared gyration radii of blocks [R(")]2 and [R ] are proportional to the numbers of statistical segments N~and