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Optical complex-valued modular multiplication based on digital partitioning

机译:基于数字分区的光复值模乘

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Abstract: In this paper, we presented a scheme for complex-valued modular multiplication based on digital partitioning technique. The module ($MIN@2)$+N$/-1 is introduced for its simple arithmetic. Both of the operands joining in the complex number multiplication are treated as two N-bit real numbers. Because of its advantage in expressing number, the negabinary number system is adopted. The subtraction in complex number multiplication is converted to addition operation by weighting shifting. Although the direct result takes the looks of a serial of residues, we proposed an algorithm for reconstructing the complex-valued multiplication produce by studying the product decomposing rules. The algorithm can be implemented in parallel manner, we studied the optical implementation based on an incoherent optical correlator and some electronic devices as auxiliary for reconstructing the product. Both the advantage and the disadvantage are analyzed. And the comparison with other optical complex-valued multiplication algorithms is also presented.!18
机译:摘要:在本文中,我们提出了一种基于数字分区技术的复值模乘乘法方案。引入模块($ MIN @ 2)$ + N $ /-1是因为其简单的算法。参加复数乘法的两个操作数都被视为两个N位实数。由于其在数字表达方面的优势,因此采用负数系统。通过加权移位将复数乘法中的减法转换为加法运算。尽管直接结果看起来像一系列残差,但我们还是提出了一种通过研究乘积分解规则来重建复值乘法乘积的算法。该算法可以并行方式实现,我们研究了基于非相干光相关器和一些电子设备作为辅助产品重构的光学实现。分析了优点和缺点。并给出了与其他光学复值乘法算法的比较结果!! 18

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