将测量结果中存在的饱和光强、非输出损耗和小信号增益的三元拟合问题转化为二元数值问题。
The ternary coupling problem about saturation intensity, non-output wasting and small signal gain in measured data was translated into a dualistic numerical problem.
本文提出的几乎最佳二元阵列偶与几乎最佳三元阵列偶的构造方法为最佳离散信号的设计提供了更广的地址码选择范围。
The constructions of the almost perfect binary arrays pairs and the almost perfect ternary arrays pairs provide broader choice range of the address yard.
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