
In this paper, a parallel algorithm for solving tridiagonal equations based on recurrence is presented. Compared with the parallel prefix method (PP) which is also based on the recursive method, the computation cost is reduced by a factor of two while maintaining the same communication cost. The method can be viewed as a modified prefix method or prefix with substructuring. The complexity of the algorithm is analysed using the BSP model (Bulk Synchronous Parallel). Experimental results are obtained on a Sun workstation using the Oxford BSP Library.
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