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A new design of a low-power reversible Vedic multiplier

机译:低功耗可逆Vedic乘法器的新设计

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In recent years, there has been an increasing tendency towards designing circuits based on reversible logic, and has received much attention because of preventing internal power dissipation. In digital computing systems, multiplier circuits are one of the most fundamental and practical circuits used in the development of a wide range of hardware such as arithmetic circuits and Arithmetic Logic Unit (ALU). Vedic multiplier, which is based on Urdhva Tiryakbhayam (UT) algorithm, has many applications in circuit designing because of its high speed in performing multiplication compared to other multipliers. In Vedic multipliers, partial products are obtained through vertical and cross multiplication. In this paper, we propose four 2 x 2 reversible Vedic multiplier blocks and use each one of them in its right place. Then, we propose a 4 x 4 reversible Vedic multiplier using the four aforementioned multipliers. We prove that our design leads to better results in terms of quantum cost, number of constant inputs and number of garbage outputs, compared to the previous ones. We also expand our proposed design to n x n multipliers which enable us to develop our proposed design in every dimension. Moreover, we propose a formula in order to calculate the quantum cost of our proposed n x n reversible Vedic multiplier, which allows us to calculate the quantum cost even before designing the multiplier.
机译:近年来,基于可逆逻辑的设计电路趋势越来越大,并且由于防止内部功耗而受到了很多关注。在数字计算系统中,乘法器电路是开发各种硬件的最基本和实用的电路之一,例如算术电路和算术逻辑单元(ALU)。 Vedic乘法器基于URDHVA TIRYAKBHAYAM(UT)算法,在电路设计中具有许多应用,因为它在与其他乘法器相比的乘法中执行乘法的高速。在Vedic乘法器中,通过垂直和交叉乘法获得部分产品。在本文中,我们提出了四个2×2可逆的Vedic乘法器块,并在其正确的位置使用它们中的每一个。然后,我们提出了一种使用四个上述乘法器的4×4可逆Vedic乘法器。我们证明我们的设计能够在量子成本,与之前的那些相比,常量输入和垃圾输出数量的恒定输入数量和垃圾输出数量更好。我们还将建议的设计扩展到N X N乘法器,使我们能够在每个维度中开发我们提出的设计。此外,我们提出了一种公式,以便计算我们所提出的N X N可逆Vedic乘数的量子成本,这使我们能够在设计乘数之前计算量子成本。

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