In this paper, the plastic stress intensity factor for a crack lying on a bimaterial interface is studied by using the finite element method. In the analysis, it is assumed that both materials obey Ramberg-Osgood stress-strain formulation, and have different Young's modulus E and different strain hardening exponent n. Detailed results under plane stress condition are investigated. When both materials have different values of E, oscillatory singular stress field develops near the crack tip, and decreases with increasing the plastic zone. When n
1≠n
2, variations of stress δ
y and τ
xy, on the interface are independent of lower value n of (n
1, n
2), and are functions of higher value n of (n
i, n
2). In addition, the variations of √δ
2y+τ
2xy, has stress singularity form as -1/(n+1) for higher value n of (n
1, n
2). Moreover, the plastic stress intensity factor K
p for n
1≠n
2 is almost the same value of that for n
1=n
2=n with higher value n of (n
1, n
2).
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