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On Design of Parity Preserving Reversible Adder Circuits

机译:奇偶校验可逆加法器电路设计

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摘要

In this paper novel parity preserving reversible logic blocks are presented and verified. Then, we present cost-effective parity preserving reversible implementations of Full Adder, 4:2 Compressor, Binary to BCD converter, and BCD adder using these blocks. The proposed parity preserving reversible BCD adder is designed by cascading the presented 4-digit parity preserving reversible Full Adder and a parity preserving reversible Binary to BCD Converter. In this design, instead of realizing the detection and correction unit, we design a Binary to BCD converter that its inputs are the output of parity preserving binary adder, and its output is a parity preserving BCD digit. In addition, several theorems on the numbers of garbage outputs, constant inputs, quantum cost and delay of the designs have been presented to show its optimality. In the presented circuits, the delay and the quantum cost are reduced by deriving designs based on the proposed parity preserving reversible blocks. The advantages of the proposed designs over the existing ones are quantitatively described and analysed. All the scales are in the Nano-metric area.
机译:本文提出并验证了新颖的奇偶校验保存可逆逻辑块。然后,我们介绍使用这些块保留Full Adder,4:2压缩器,Binary to BCD转换器和BCD加法器的可逆性,并保持其成本效益。所提出的奇偶校验可逆BCD加法器是通过级联呈现的4位奇偶校验可逆全加器和奇偶校验可逆二进制到BCD转换器来设计的。在此设计中,我们没有实现检测和校正单元,而是设计了一种二进制至BCD转换器,其输入为保留奇偶校验的二进制加法器的输出,其输出为保留奇偶校验的BCD位数。此外,提出了关于垃圾输出数量,恒定输入,量子成本和设计延迟的几个定理,以证明其最佳性。在提出的电路中,通过基于所提出的奇偶性保存可逆块的设计来减少延迟和量子成本。定量描述和分析了提出的设计相对于现有设计的优点。所有的刻度都在纳米区域。

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