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A Ternary Decision Diagram (TDD)-Based Synthesis Approach for Ternary Logic Circuits

机译:基于三元决策图(TDD)的三元逻辑电路综合方法

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Ternary reversible logic synthesis has started gaining the attention of researchers in recent years because of its distinct advantages over binary reversible logic synthesis. However, the existing methods for the synthesis of ternary reversible logic circuits are applicable only to smaller benchmarks. The present paper proposes an efficient synthesis approach in this regard using ternary decision diagrams (TDDs). A TDD is first generated for the function that is to be synthesized. Then, using a gate library of ternary reversible gates, each TDD node is mapped to a sequence of ternary reversible gates that are finally merged together to form the required netlist. The ternary gate library consists of ternary reversible gates such as multi-polarity ternary Feynman gate and multi-polarity ternary Toffoli gate. To estimate the quantum cost, we propose a decomposition approach to represent a ternary reversible gate in terms of ternary elementary gates. We have carried out experimental evaluation on two types of benchmarks. The first type consists of binary reversible benchmarks converted into ternary reversible benchmarks using a transformation approach. The second type is based on ternary non-reversible benchmarks. We have reported the results for benchmarks with up to 13 inputs with a longest runtime of 7 min, which compares favourably with the existing works in the literature.
机译:三元可逆逻辑综合由于其相对于二进制可逆逻辑综合的独特优势,近年来已开始引起研究人员的关注。然而,用于合成三元可逆逻辑电路的现有方法仅适用于较小的基准。在这方面,本文提出了一种有效的综合方法,即使用三元决策图(TDD)。首先为要合成的功能生成TDD。然后,使用三元可逆门的门库,将每个TDD节点映射到三元可逆门的序列,这些三元可逆门最终合并在一起以形成所需的网表。三元门库由三元可逆门组成,例如多极性三元Feynman门和多极性三元Toffoli门。为了估算量子成本,我们提出了一种分解方法来表示基于三元基本门的三元可逆门。我们已经对两种类型的基准进行了实验评估。第一类包括使用转换方法将二进制可逆基准转换为三元可逆基准。第二种类型基于三元不可逆基准。我们已经报告了多达13个输入的基准测试结果,最长的运行时间为7分钟,这与文献中的现有工作相比是非常有利的。

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