Abstract

The use of the linear transformation method to systolize the Warshall algorithm for computing the transitive closure of a graph on a mesh-connected array (without wraparound connections) is discussed. The technique is extended to design linear systolic arrays. The advantage of this approach is easy verification of correctness, as well as synthesis of a family of arrays with tradeoffs between I/O bandwidth, number of processing elements, and local storage. The technique can be further refined to cope with problems that entail nonconstant dependency vectors. >

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