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- W1567405492 abstract "We propose a faster algorithm of minimizing AND-EXOR expressions. While it has been considered difficult to obtain the minimum AND-EXOR expression of a given function with six variables in a practical computing time, our algorithm can compute the minimum AND-EXOR expressions of any six-variable and some seven-variable functions practically. In this paper, we first present a naive algorithm that searches the space of expansions of a given n-variable function f for a minimum expression of f. The space of expansions are generated by using all combinations of (n-1)-variable product terms. Then, how to prune the branches in the search process and how to restrict the search space to obtain the minimum solutions are discussed as the key point of reduction of the computing time. Finally, a faster algorithm is constructed by using the methods discussed. Experimental results to demonstrate the effectiveness of these methods are also presented." @default.
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- W1567405492 date "2003-06-26" @default.
- W1567405492 modified "2023-09-27" @default.
- W1567405492 title "A faster algorithm of minimizing AND-EXOR expressions" @default.
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- W1567405492 doi "https://doi.org/10.1109/apccas.2002.1115235" @default.
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