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A novel design of a ternary coded decimal adder/subtractor using reversible ternary gates

机译:使用可逆三进制门的三进制编码十进制加法器/减法器的新颖设计

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In recent years, an outstanding amount of interest has been given to reversible circuits. Their applications in distinctive fields that include digital circuit design with low-power consumption, computational circuit design in quantum computer and DNA-based computations are of high significance. Because of advantages of ternary circuits over binary circuits, such as reducing the complexity of interconnects, smaller chip area and reducing the number of quantum cells for the quantum circuit, ternary logic is suggested to construct new compact circuits. Also, in quantum technology, without any restrictions with the same physical phenomena that binary circuits are implemented, new circuits can be implemented in ternary logic. Circuit design for decimal calculations, which includes addition and subtraction of decimal numbers, has continually been the interest of digital circuit designers. In reversible ternary computation, the reversible circuits for decimal calculations have been less studied. In this paper, a reversible ternary adder/subtractor circuit for the addition/subtraction of decimal digits in radix three is proposed. Ternary Coded Decimal (TCD) codes are used to display decimal inputs and outputs. In circuit implementation, first by removing the unused inputs and outputs in the required ternary adders in the TCD Adder, three blocks of reversible 3-qutrit ternary adder with the quantum cost of 29, 22, 14 and constant inputs of 0, 1, and 0 were presented, then an optimal circuit for the TCD detector with a quantum cost of 16 was introduced. The proposed TCD detector has 23% improvement in quantum cost as compared to the existing design. By applying these in the design of the reversible TCD Adder, a more optimal reversible TCD Adder circuit than the existing design was presented resulting in a 31% improvement in quantum cost and 58% improvement in the number of constant inputs. Finally, decimal 9's complement circuit for the subtraction of two decimal numbers was proposed. In the proposed TCD Adder/Subtractor, the new proposed TCD Adder and decimal 9's complement circuits were used. To realize all proposed circuits, 1-qutrit shift gates and 2-qutrit Muthukrishnan-Stroud gates, which are realized in ion-trap technology in quantum computers, were used.
机译:近年来,可逆电路引起了人们极大的兴趣。它们在包括低功耗数字电路设计,量子计算机中的计算电路设计和基于DNA的计算在内的独特领域中的应用具有重要意义。由于三元电路相对于二元电路的优势,例如降低了互连的复杂性,减小了芯片面积并减少了用于量子电路的量子单元的数量,因此建议使用三元逻辑来构造新的紧凑型电路。而且,在量子技术中,在没有与实现二进制电路相同的物理现象的任何限制的情况下,可以以三元逻辑实现新电路。十进制计算的电路设计(包括十进制数字的加法和减法)一直是数字电路设计人员的兴趣所在。在可逆三元计算中,对用于十进制计算的可逆电路的研究较少。本文提出了一种可逆的三进制加减法电路,用于对基数三的十进制数字进行加/减。三进制编码的十进制(TCD)代码用于显示十进制的输入和输出。在电路实现中,首先通过删除TCD加法器中所需的三进制加法器中未使用的输入和输出,三块可逆3态三进制三进制加法器,其量子成本为29、22、14,恒定输入为0、1和提出了0,然后介绍了量子成本为16的TCD检测器的最佳电路。与现有设计相比,拟议中的TCD检测器的量子成本提高了23%。通过将这些应用于可逆TCD加法器的设计,提出了一种比现有设计更好的可逆TCD加法器电路,从而使量子成本降低了31%,恒定输入数量降低了58%。最后,提出了将两个十进制数字相减的十进制9补码电路。在建议的TCD加法器/减法器中,使用了新的建议的TCD加法器和十进制9的补码电路。为了实现所有提出的电路,使用了在量子计算机的离子阱技术中实现的1-qutrit移位门和2-qutrit Muthukrishnan-Stroud门。

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