Lerong Cheng, Jinjun Xiong, et al.
ASP-DAC 2008
We consider the problem of finding a maximum subset of a given set of wires connecting two rows of terminals with fixed positions, such that no wires in the subset cross. We derive an algorithm that runs in O(p + (n - p) ℓ g(p + 1)) time, where n is the number of wires given and p is the maximum number of noncrossing wires; in many practically relevant cases, e.g., when p is very high, it needs only linear time. We show how an extension of the algorithm solves the more general problem, where the positions of some terminals have some flexibility, within the same time bound. © 1985.
Lerong Cheng, Jinjun Xiong, et al.
ASP-DAC 2008
Preeti Malakar, Thomas George, et al.
SC 2012
Hang-Yip Liu, Steffen Schulze, et al.
Proceedings of SPIE - The International Society for Optical Engineering
Frank R. Libsch, S.C. Lien
IBM J. Res. Dev