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On the design methodology of Boolean functions with quantum-dot cellular automata for reducing delay and number of wire crossings

机译:关于具有量子点元胞自动机的布尔函数的设计方法,以减少延迟和导线交叉数量

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Quantum-dot cellular automata (QCA) circuits are not based on transistors. Therefore, novel concepts and methodologies are required to be able to design Boolean functions in a systematic manner. Wire crossing is a problematic challenge in this technology, imposing considerable cost, complexity, and noise sensitivity. On the other hand, QCA circuits with multiple successive majority gates experience long delays. This paper deals with both problems. At first, some new diagrams are presented for the 13 standard functions, which are sufficient to represent all of the three-input Boolean functions. Some of the standard functions are designed with much fewer wire crossings in this paper compared with the previous designs. Then, with the aim of reducing delay, hierarchical multiplexers are merged together in order to generate wide Boolean functions with fewer layers of majority gates. Circuit compactness is based on some new merging rules.
机译:量子点元胞自动机(QCA)电路不基于晶体管。因此,需要新颖的概念和方法以能够以系统的方式设计布尔函数。导线交叉是该技术中的一个难题,带来了相当大的成本,复杂性和噪声敏感性。另一方面,具有多个连续多数门的QCA电路会经历较长的延迟。本文涉及这两个问题。首先,为13个标准函数提供了一些新图,这些图足以表示所有三输入布尔函数。与以前的设计相比,本文设计的某些标准功能的导线交叉少得多。然后,以减少延迟为目的,将分层多路复用器合并在一起,以生成具有较少数量多数门的宽布尔函数。电路紧凑性基于一些新的合并规则。

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