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Contemplation of synchronous Gray Code counter and its variants using reversible logic gates

机译:可逆逻辑门同步灰度计数器及其变体的考虑

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A Gray Code is an encoding of integers as sequences of bits with the property that the representations of adjacent integers differ in exactly one binary position. Gray Codes have many practical applications that go beyond research interests. There are different types of gray codes: Binary reflected, Maximum Gap, Balanced, Antipodal and Non Composite to name a few. On the other hand Reversible logic has received great attention due to their ability to reduce the power dissipation — an important aspect of low power circuit design. Other applications include Optical information processing, DNA computing, bio informatics, quantum computation and nanotechnology. Counters have a primary function of producing a specified output sequence and are thus sometimes referred to as pattern generators. This paper proposes design of different gray code counters using reversible logic gates, to draw comparative conclusions upon their performance.
机译:灰色代码是整数的编码,作为具有与相邻整数的表示在恰好一个二进制位置的属性的比特序列。格雷码具有许多超越研究兴趣的实际应用。有不同类型的灰度代码:二进制反射,最大差距,平衡,反双向和非复合性,以命名几个。另一方面,由于能够降低功耗的能力,因此可逆逻辑受到了极大的关注 - 低电源电路设计的一个重要方面。其他应用包括光学信息处理,DNA计算,生物信息学,量子计算和纳米技术。计数器具有产生指定输出序列的主要功能,因此有时被称为图案发生器。本文提出了使用可逆逻辑盖茨的不同灰色代码计数器设计,以借鉴其性能的比较结论。

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