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Notes on Majority Boolean Algebra

机译:关于布尔布尔代数的注释

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A Majority-Inverter Graph (MIG) is a homogeneous logic network, where each node represents the majority function. Recently, a logic optimization package based on the MIG data structure, with 3-input majority node (M3) has been proposed [2],[30]. It is demonstrated to have efficient area-delay-power results compared to state-of-the-art logic optimization packages. In this paper, the Boolean algebraic transformations based on majority logic, i.e., majority Boolean algebra is studied. In the first part of this paper, we summarize a range of identities for majority Boolean algebra with their corresponding proofs. In the second part, we venture towards heterogeneous logic network and provide reversible logic mapping of majority nodes.
机译:多数逆变器图(MIG)是同类逻辑网络,其中每个节点代表多数功能。最近,有人提出了一种基于MIG数据结构,具有3输入多数节点(M3)的逻辑优化包[2],[30]。与最新的逻辑优化软件包相比,它具有有效的面积延迟功率结果。本文研究了基于多数逻辑即布尔布尔代数的布尔代数变换。在本文的第一部分,我们总结了多数布尔代数的恒等式及其相应的证明。在第二部分中,我们尝试异构逻辑网络,并提供多数节点的可逆逻辑映射。

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