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Some Schemes for Implementation of Arithmetic Operations with Complex Numbers Using Squaring Units

机译:一些算法的实施方案操作使用平方与复数单位

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In this paper, new schemes for a squarer. multiplier and divider of complex numbers arc proposed. Traditional structural solutions tor each of these operations require the presence of some number of general-purpose binary multipliers. The advantage of our solutions is a removing of multiplications through replacing them by less costly squarers. We use Logan's trick and quarter square technique, which propo.se to replace the calculation of the product of two real numbers by summing the squares. Replacing usual multipliers with digital squares implies the reducing power consumption as well as decreases the comple.xity of the hardware circuit. The squarer requiring less area and power as compared to general-purpose multiplier, it is interesting to assess the use of squarers to implemenlation of complex arithmetic.
机译:在这篇文章中,新方案平方电路。乘数和复数弧的分频器建议。这些操作需要的存在一些通用的二进制数乘数。消除乘法的更换通过更少的昂贵的平方电路。技巧和四分之一平方技术propo。两个实数的乘积求和了方格。方块意味着降低功耗降低了复合基。电路。权力与通用乘法器相比,有趣的是评估平方电路的使用implemenlation复杂的运算。

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