Abstract

This paper presents a parallel sorting algorithm called Cubesort. Cubesort sorts N data items by performing a number of rounds, each of which partitions the N data items into groups of size S and sorts within the groups. For many values of N and S, Cubesort requires fewer such rounds than are required by any previously published algorithm. Cubesort can also be used to sort N data items on hypercube, shuffle-exchange, and cube-connected cycles computers with P processors in time O(N log 2 N P log( N P )) over a wide range of the parameters N and P. In particular, when N = P 1 + 1 k and k is a constant, Cubesort sorts on the above parallel computers in O(N log N P ) time, thus obtaining an optimal processor-time product for comparison sorting. The application of Cubesort to general routing problems is also discussed.

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