使用冗余位表示的重新编码和非重新编码的三位有符号数字乘法器设计

A. Cherri, M. S. Alam
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引用次数: 0

摘要

最近,基于冗余位表示法(RBR),提出了高效的两步编码和一步非编码三进制有符号数字(TSD)免进位加/减法,并证明对任何操作数长度,只需24(30)个最小项即可实现两步编码TSD(一步非编码)加法。在本文中,我们提出了四种不同的基于我们提出的重新编码和非重新编码的TSD加法器的乘法设计。我们的乘法设计需要少量的最小化项来生成乘法的偏积。
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Recoded and nonrecoded trinary signed-digit multipliers designs using redundant bit representations
Recently, highly-efficient two-step recoded and one-step nonrecoded trinary signed-digit (TSD) carry-free adder/subtracter has been presented based on redundant bit representation (RBR) for the operands digits where it has been shown that only 24 (30) minterms are needed to implement the two-step recoded TSD (the one-step nonrecoded) addition for any operand length. In this paper, we present four different multiplication designs based on our proposed recoded and nonrecoded TSD adders. Our multiplication designs require a small number of reduced minterms to generate the multiplication partial products.
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