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A.G. Ferreira and S.W. Song. Achieving optimality for gate matrix layout and PLA folding: a graph theoretic approach. In I. Simon, editor, Latin'92, volume 583 of Lecture Notes in Computer Science, pages 139-153, S~ao Paulo, Brasil, 1992. Springer-Verlag.

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Optimum PLA Folding through Boolean Satisfiability - Quintana, Avedillo, Parra.. (1995)   (Correct)

....arrays are usually very sparse, a considerable area reduction can be achieved by folding. If we restrict the folding to pairs of columns, simple folding is obtained; if no restrictions are imposed, the folding is multiple. The problem of optimum PLA folding is discussed extensively in literature [1 3]. Also, design ideas for the problem of multiple folding of PLAs apply to the gate matrix layout problem [3] The folding problem has been shown to be NPcomplete [4] Consequently most efforts have been made in the search of heuristic algorithms. Here, we transform the problem of simple or ....

....folding to pairs of columns, simple folding is obtained; if no restrictions are imposed, the folding is multiple. The problem of optimum PLA folding is discussed extensively in literature [1 3] Also, design ideas for the problem of multiple folding of PLAs apply to the gate matrix layout problem [3]. The folding problem has been shown to be NPcomplete [4] Consequently most efforts have been made in the search of heuristic algorithms. Here, we transform the problem of simple or multiple column folding into one of boolean satisfiability in a similar way to [5] for the problem of optimal ....

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A.G. Ferreira, y S.W. Song, "Achieving Optimality for Gate Matrix Layout and PLA folding: A Graph theoretic Approach", Integration, the VLSI Journal,14 (1992), pp. 173-195


Building PQR Trees in Almost-Linear Time - Telles, Meidanis (2003)   (Correct)

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A.G. Ferreira and S.W. Song. Achieving optimality for gate matrix layout and PLA folding: a graph theoretic approach. In I. Simon, editor, Latin'92, volume 583 of Lecture Notes in Computer Science, pages 139-153, S~ao Paulo, Brasil, 1992. Springer-Verlag.

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