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ABSTRACT
We study the problem of folding an ordered list of standard and custom cells into rows of a chip so as to minimize either the routing area or the total chip area. Nine versions of the folding problem are formulated and fast polynomial time algorithms are obtained for each. Two of our formulations correspond to problems formulated in Paik and Sahni [1993] for the folding of a stack of bit-slice components. Our algorithms for these two formulations are asymptotically superior to those of Paik and Sahni [1993].
REFERENCES
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FREDERICKSON, a.N. 1992. Optimal parametric search algorithms in trees I: Tree partitioning. Purdue Univ., Tech. Rep. CSD-TR-1029.
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FREDERICKSON, a. N. AND JOHNSON, D. B. 1983. Finding kth paths and p-centers by generating and searching good data structures. J. Algorithms 4, 61-80.
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FREDERICKSON, a. N. AND JOHNSON, D.B.1984. Generalized selection and ranking: sorted matrices. SIAM J. Comput. 13, 14-30.
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PAIK, D. AND SAHNI, S. 1993. Optimal folding of bit sliced stacks. IEEE Trans. CAD Integrated Circuits Syst. 12, 11 (Nov.), 1679-1685.
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