Isomorphism theorem, imbedding theorem and replacement techniques for primitive rings

The aim of this paper is to establish a generalized Jacobson isomorphism theorem for primitive rings with infinite-fold transitivity by using replacement techniques. This result extends the well known Jocobson structure theorem for primitive rings in broad sense. Isomorphisms between the one-sided minimal ideals of primitive rings are also discussed. An embedding theorem for normal primitive rings is obtained.