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作 者:HUANG Yue-mei CHANG Yan-xun
机构地区:[1]Institute of Mathematics, Beijing Jiaotong University [2]Mathematics Science college, Inner Mongolia Normal University
出 处:《Applied Mathematics(A Journal of Chinese Universities)》2013年第3期279-289,共11页高校应用数学学报(英文版)(B辑)
基 金:Supported by the National Natural Science Foundation of China(61071221,10831002)
摘 要:Let Ф(u ×v, k, Aa, Ac) be the largest possible number of codewords among all two- dimensional (u ×v, k, λa, λc) optical orthogonal codes. A 2-D (u× v, k, λa, λ)-OOC with Ф(u× v, k, λa, λc) codewords is said to be maximum. In this paper, the number of codewords of a maximum 2-D (u × v, 4, 1, 3)-OOC has been determined.Let Ф(u ×v, k, Aa, Ac) be the largest possible number of codewords among all two- dimensional (u ×v, k, λa, λc) optical orthogonal codes. A 2-D (u× v, k, λa, λ)-OOC with Ф(u× v, k, λa, λc) codewords is said to be maximum. In this paper, the number of codewords of a maximum 2-D (u × v, 4, 1, 3)-OOC has been determined.
关 键 词:MAXIMUM two-dimensional optical orthogonal code orbit.
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