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A Delay Model of Multiple-Valued Logic Circuits Consisting of Min, Max, and Literal Operations

机译:包含最小,最大和文字运算的多值逻辑电路的延迟模型

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摘要

Delay models for binary logic circuits have been proposed and clarified their mathematical properties. Kleene's ternary logic is one of the simplest delay models to express transient behavior of binary logic circuits. Goto first applied Kleene's ternary logic to hazard detection of binary logic circuits in 1948. Besides Kleene's ternary logic, there are many delay models of binary logic circuits, Lewis's 5-valued logic etc. On the other hand, multiple-valued logic circuits recently play an important role for realizing digital circuits. This is because, for example, they can reduce the size of a chip dramatically. Though multiple-valued logic circuits become more important, there are few discussions on delay models of multiple-valued logic circuits. Then, in this paper, we introduce a delay model of multiple-valued logic circuits, which are constructed by Min, Max, and Literal operations. We then show some of the mathematical properties of our delay model.
机译:已经提出了二进制逻辑电路的延迟模型,并阐明了它们的数学特性。 Kleene的三元逻辑是表达二进制逻辑电路瞬态行为的最简单的延迟模型之一。 Goto在1948年首先将Kleene的三元逻辑应用于二进制逻辑电路的危害检测。除了Kleene的三元逻辑,还有许多二进制逻辑电路的延迟模型,Lewis的5值逻辑等。另一方面,近来多值逻辑电路也发挥了作用。在实现数字电路方面起着重要作用。这是因为,例如,它们可以显着减小芯片的尺寸。尽管多值逻辑电路变得越来越重要,但是关于多值逻辑电路的延迟模型的讨论很少。然后,在本文中,我们介绍了由Min,Max和Literal运算构造的多值逻辑电路的延迟模型。然后,我们展示了延迟模型的一些数学特性。

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