Abstract
Efficient solutions are given to compute the optimal placement for a pair of VLSI modules interconnected by river routing. Specifically, let the (perpendicular) distance between the two modules be the separation, and call the (transverse) displacement the offset. This paper principally considers the separation problem: Given an offset and a wiring rule, find the minimum separation permitting a legal wiring. The design rules might use wires which are exclusively rectilinear, polygonal with a finite number of slopes, or possibly restricted to some other class of shapes such as circular arcs plus linear pieces.Techniques are developed which unify a variety of different placement problems, and give efficient solutions under extremely general conditions. The advantage of these generalizations is not only their theoretical framework; the results extend naturally to more precise models of real river routing, and the theory is applicable to placement problems for collections of modules.
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