The elastic stress field for multiple ellipsoidal inhomogeneous inclusions in one of two perfectly bonded semi-infinite solids\r\nsubjected to external stress is investigated by the modified equivalent inclusion method. Using the general solution for the\r\ninhomogeneous inclusion in bimaterial expressed in terms of Garlekin stress vectors, the potential functions necessary to solve the\r\nproblem are obtained.The elastic field induced by multiple inclusions in dissimilar media could be found from the superposition\r\nof the separate solutions of individual precipitate.The effects of the planner interface with parameters of depth from the interface\r\nand both pairs of elastic moduli and also shapes of the inclusion on the solution are given as numerical example, which is of great\r\nsignificance in physical applications.
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