优化可逆二进制加/减法器和BCD加法器的设计

A. N. Nagamani, S. Ashwin, V. K. Agrawal
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引用次数: 14

摘要

可逆逻辑由于其在量子计算、QCA、光学计算等新兴低功耗技术中的适用性而引起了许多研究人员的兴趣,加法器/减法器是任何处理器的基本设计组件。这些加法器的优化设计产生了高效的处理器。在这项工作中,我们提出了优化的二进制加/减法器和BCD加法器。本工作设计的加/减法器针对量子成本和延迟进行了优化。我们还提出了n位加法器和减法器的通用设计。在这项工作中,我们探索了使用负控制线来检测BCD加法器的溢出逻辑,这大大降低了量子成本,延迟和门计数,从而实现了具有优化面积的高速BCD加法器,在不久的将来在可逆计算领域有很大的发展空间。
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Design of optimized reversible binary adder/subtractor and BCD adder
Reversible logic has gained the interest of many researchers due to its applicability in emerging low power technologies such as Quantum computing, QCA, optical computing etc., Adders/Subtractors are basic design components of any processor. Optimized design of these adders results in efficient processors. In this work we propose optimized Binary adders/subtractors and BCD adders. The adders/subtractors designed in this work are optimized for Quantum cost and Delay. We also propose a generic design of n-bit adders and subtractors. In this work, we explore the use of Negative control lines for detecting overflow logic of BCD adder which considerably reduces Quantum cost, delay and gate count which result in high speed BCD adder with optimized area which give way to lot of scope in the field of reversible computing in near future.
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