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Novel Tree Structure Based Conservative Reversible Binary Coded Decimal Adder and Sequential Circuit with Added High Testability

机译:基于新型树结构的保守可逆二进制编码小数加法器和额外的高可耐用性的顺序电路

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摘要

Reversible logic has been recognized as one of the most promising technique for the realization of the quantum circuit. In this paper, a cost effective conservative, reversible binary coded decimal (BCD) adder is proposed for the quantum logic circuit. Towards the realization of BCDadder, few novel gates, such as Half-Adder/Subtraction (HAS-PP), Full-Adder/Subtraction (FAS-PP) and Overflow-detection (OD-PP) based on parity preserving logic are synthesized which incurs 7, 10 and 13 quantum cost respectively. Coupling these gates a novel tree-based methodology is proposedto implement the required BCD Adder. Also, the BCD adder design has been optimized to achieve the optimum value of quantum cost. In addition, the proposed BCD circuit is extended to n-bit adder using replica based techniques. Experimental result establishes the novelty of the proposedlogic, which outperforms the conventional circuits in terms of logic synthesis and testability. The limitation of detecting the missing gate and missing control point of the quantum circuit of overflow detection is finally tackled this work by the proposed OD-PP with the application of theminimum test vector. In addition, reversible circuits of control inputs based testable master-slave D-FF is intended. The noted work on the testable sequential circuit presented here is to develop circuit using minimum test vectors and can find diverse application in the testing paradigm.
机译:可逆逻辑被认为是实现量子电路最有希望的技术之一。本文提出了一种成本有效的保守,可逆二进制编码十进制(BCD)加法器,用于量子逻辑电路。为了实现BCDadder,基于奇偶校验逻辑的若干新栅极,例如半加法/减法(具有-PP),全加法/减法(FAS-PP)和溢出检测(OD-PP)是合成的,分别发生7,10和13个量子成本。耦合这些栅极基于树木的基于树的方法,以实现所需的BCD加法器。此外,BCD加法器设计已被优化以实现量子成本的最佳值。另外,所提出的BCD电路使用基于副本的技术扩展到 n 贝特加法器。实验结果建立了拟议的新颖性,这在逻辑合成和可测试性方面优于传统电路。通过应用主题测试向量,最终通过所提出的OD-PP来检测溢出检测量溢出检测量子电路的缺失栅极和缺失控制点的限制。此外,预期控制输入输入输入输入的可逆电路是预期的。这里呈现的可测试顺序电路上的注意到是使用最小测试向量开发电路,并且可以在测试范例中找到不同的应用。

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