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An output encoding problem and a solution technique

机译:输出编码问题和解决方法

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We present a new output-encoding problem as follows. We are given a specification table, such as a truth table or a finite state machine (FSM) state table, where some of the outputs are specified in terms of ones, zeroes, and don't cares, and others are specified symbolically. The number of bits for encoding the output symbols may also be specified. We have to determine a binary code for each symbol of the symbolically specified output column such that the total number of output functions to be implemented after encoding the symbolic outputs and compacting the output columns is minimum. In this paper, we develop an exact algorithm to solve the above problem, analyze the worst case time complexity of the algorithm, and present experimental data to validate the claim that our encoding strategy helps to reduce the area of a synthesized circuit. In addition, we have investigated the possibility of using simple logical combinations of the already specified output columns to facilitate further reduction in the number of output functions.
机译:我们提出了一个新的输出编码问题,如下所示。我们提供了一个规范表,例如真值表或有限状态机(FSM)状态表,其中一些输出以1、0和无关位指定,而其他输出则以符号形式指定。也可以指定用于编码输出符号的位数。我们必须为符号指定的输出列的每个符号确定一个二进制代码,以便在对符号输出进行编码并压缩输出列之后要实现的输出功能总数最小。在本文中,我们开发了一种精确的算法来解决上述问题,分析该算法的最坏情况下的时间复杂度,并提供实验数据以验证我们的编码策略有助于减少合成电路面积的说法。另外,我们研究了使用已经指定的输出列的简单逻辑组合来促进进一步减少输出功能数量的可能性。

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