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Design of a Nibble-Size Adder for (-1+j)-Base Complex Binary Numbers

机译:(-1 + j)基复二进制数的半字节大小加法器的设计

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摘要

For a long time, complex numbers have been treated as distant relatives of real numbers and, as such, most of the complex arithmetic has been based on a divide-and-conquer technique wherein a complex number is broken up into its real and imaginary components and then each component is treated as if it was a part of the real arithmetic. The desire to provide equal opportunity representation to complex numbers has resulted in the proposal of a complex binary number system with bases -1+j and -1-j. In this paper, we'll present design of a minimum-delay complex binary adder which is capable of adding two 4-bit size complex numbers by treating each complex number as a single unit.
机译:长期以来,复数已被视为实数的远亲,因此,大多数复数算法都基于分治法,其中将复数分解为其实数和虚数分量然后将每个组件视为真实算术的一部分。为复数提供均等机会表示的愿望导致提出了以-1 + j和-1-j为底的复数二进制系统。在本文中,我们将介绍最小延迟复数二进制加法器的设计,该加法器可以通过将每个复数视为一个单元来相加两个4位大小的复数。

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