In this paper we show that given a binary n-cube with f/sub e//spl les-4 faulty edges and f/sub v//spl les-1 faulty vertices such that f/sub e/+f/sub v//spl les-1, a ring of length at least 2/sup n/-2f/sub v/ can be obtained. On the contrary, existing results can tolerate only faulty edges or only faulty vertices.
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机译：在本文中，我们显示，给定具有f / sub e // spl Les / n-4故障边缘的二进制n-cume和f / sub v // spl Les / n-1故障顶点，使得f / sub e / + F / SUB V // SPL LES / N-1，长度为至少2 / SUP N / -2F / SUB V /可以获得。相反，现有结果只能容忍故障边缘或仅缺陷顶点。
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