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Novel Optimum Parity-Preserving Reversible Multiplier Circuits

机译:新颖的最佳奇偶校验可逆倍增电路

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Reversible logic is considered as a basic requirement for designing quantum computers. Reversible circuits do not waste energy. The use of this logic in low-power complementary metal-oxide-semiconductor circuits, quantum computing, and DNA computing has rendered reversible logic integral in today's technology. Multiplication is regarded as a major operation in the arithmetic. Herein, four optimized parity-preserving reversible signed and unsigned multiplier circuits are presented to reduce the QUANTUM COST of the circuits. The designs can be expanded to anN x Ndimension. We prove that these multiplier circuits have lower QUANTUM COST, CONSTANT INPUTs, and GARBAGE OUTPUTs compared with previous studies.
机译:可逆逻辑被认为是设计量子计算机的基本要求。可逆电路不会浪费能量。在低功率互补金属氧化物半导体电路,量子计算和DNA计算中使用该逻辑在当今技术中具有可逆逻辑积分。乘法被认为是算术中的主要操作。这里,提出了四种优化的奇偶校验可逆符号和无符号乘法电路以降低电路的量子成本。设计可以扩展到Ann X Ndimension。我们证明,与先前的研究相比,这些乘法电路具有较低的量子成本,恒定输入和垃圾输出。

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