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The J_2-integral induced from the interface of bimaterial solids(J_2~(interface))is stud-ied by numerical method.First,the effect on the J_2-integral induced from the interface is verysignificant in bimaterial solids,which is inherently related to that induced from the subinterfacecracks.Moreover,it can be concluded that either the first or the second component of the J_k-vector is always equal to zero when the contour encloses both the cracks and the whole interfacein bimaterial solids.Secondly,it can also be concluded that the interface does produce significanteffect on the J_2-integral induced from the subinterface cracks(J_2~(sub))in bimaterial solids.Thiseffect depends on the geometry of the crack arrangement,which is corresponding to the differentinteraction effect among the cracks and the interface.Moreover,the interface effect on the J_2~(sub)can be neglected when the distance from the crack center to the interface is large enough,whichreveals that the bimaterial solids can be regarded as homogenous solids in fracture analysis whenthe subinterface crack is far enough from the interface.Three examples are given in this paper.
The J_2-integral induced from the interface of bimaterial solids (J_2 ~ (interface)) is stud-ied by numerical method. First, the effect on the J_2-integral induced from the interface is verysignificant in bimaterial solids, which is inherently related to that induced from the subinterfacecracks. Moreover, it can be concluded that either the first or the second component of the J_k-vector is always equal to zero when the contour encloses both the cracks and the whole interface in bimaterial solids.Secondly, it can also be concluded that the interface does produce significant can effect on the J_2-integral induced from the subinterface cracks (J_2 ~ (sub)) in bimaterial solids. Thiffect depends on the geometry of the crack arrangement, which is corresponding to the differentinteraction effect among the cracks and the interface.Moreover, the interface effect on the J_2 ~ (sub) can be neglected when the distance from the crack center to the interface is large enough, whichreveals that the bimaterial solids can be regarded as homogenous solids in fracture analysis whenthe subinterface crack is far enough from the interface.Three examples are given in this paper.