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Graph Embedding in Boolean Hypercube

机译:嵌入在布尔HyperCube中的图表

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Huge effort has been invested to come up with a wide range of design solutions that help solving the power dissipation problem for synchronous sequential circuits. Particularly, this problem is reduced to optimal coding of states of a Finite State Machine (FSM) by Boolean vectors which present sets of memory element states. Two new methods to solve the state encoding problem are proposed that minimize the average number of signal transitions on the state lines for a general State Transition Graph (STG). The method of edge cuts is an economical covering of the set of all transitions by weakly crossed edge cuts of the STG that forms set of encoding partitions on the set of the FSM states. The method of quadrates is a visual method that uses matrices of adjacency and Karnaugh maps and consists in constructing a succession of rising configurations of quadrates and edges which could serve as some fragments of the hypercube.
机译:已经投资巨大努力提出了各种设计解决方案,帮助解决了同步顺序电路的功耗问题。特别地,该问题减少到由提供一组存储元件状态的布尔矢量最佳地编码有限状态机(FSM)的状态。提出了两个解决状态编码问题的新方法,从而最小化通用状态转换图(STG)的状态线上的信号过渡的平均信号转换数。边缘切口的方法是通过STG的弱交叉边缘切割的所有转换集的经济覆盖,该STG在FSM状态的集合上形成了一组编码分区。 Quadrates的方法是一种可视化方法,它使用邻接和Karnaugh地图的矩阵,并包括构建可以作为HyperCube的某些碎片的Quadrates和边缘的上升配置。

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