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ASIC Design of Reversible Multiplier Circuit

机译:可逆乘法器电路的ASIC设计

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摘要

Reversible logic is very much in demand for the future computing technologies as they are known to produce low power dissipation having its applications in Low Power CMOS, Quantum Computing, Nanotechnology, and Optical Computing. Adders and multipliers are fundamental building blocks in many computational units. In this paper we have presented and implemented reversible Wallace signed multiplier circuit in ASIC through modified Baugh-Wooley approach using standard reversible logic gates/cells, based on complementary pass-transistor logic and have been validated with simulations, a layout vs. Schematic check, and a design rule check. It is proved that the proposed multiplier is better and optimized, compared to its existing counterparts with respect to the number of gates, constant inputs, garbage outputs, hardware complexity, and number of transistors required. It has also been shown in Cadence's tools that the reversible multiplier outperform the irreversible multiplier in terms of power dissipation.
机译:可逆逻辑对未来的计算技术有很高的要求,因为众所周知,可逆逻辑可产生低功耗,其可用于低功耗CMOS,量子计算,纳米技术和光学计算。加法器和乘法器是许多计算单元中的基本构建块。在本文中,我们基于互补的传输晶体管逻辑,通过使用标准可逆逻辑门/单元的改进的Baugh-Wooley方法,通过改进的Baugh-Wooley方法在ASIC中提出并实现了可逆华莱士有符号乘法器电路,并已通过仿真,布局与原理图检查,和设计规则检查。从门数,恒定输入,无用输出,硬件复杂度和所需晶体管的数量上证明,与现有的乘法器相比,提出的乘法器更好,更优化。在Cadence的工具中还显示出,在功耗方面,可逆乘法器的性能优于不可逆乘法器。

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