设$E$是实赋范线性空间. $K$是$E$中的非空凸子集. $T_1$, $T_2$是$K$上的自映象. 当$T_1$是一致等度连续的渐近拟伪压缩型映象, $T_2$是广义一致
Lipschitz映象时, 研究了具误差的Isikawa型迭代序列强收敛于$T_1$, $T_2$公共不动点的充要条件.所得结果推广和改进了近期内的相应结果.

Let $E$ be an arbitrary normed linear space, $K$ be a nonempty convex subset of $E$ and $T_1$, $T_2$ be self-map on $K$. A necessary and sufficient condition is shown for the Ishikawa type iterative sequence with errors to converge strongly to the common fixed point of $T_1$, $T_2$ when $T_1$ is a uniformly equi-continuous and asymptotically quasi pseudo-contractive type mapping and $T_2$ is generalized uniformly Lipschitz mappings. The results improve and generalize  some recent known results in the literature.