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Parallel windowed block recursive least squares

机译:并行窗口块递归最小二乘

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We report results on the parallel implementation of accurate algorithms for the windowed recursive least squares (WRLS) problem. In this problem both updating and downdating of matrix factorizations takes place, where in either case, the factorization is modified by a block of rows. We consider two algorithms, block Gram-Schmidt with re-orthogonalization (BGSR) (S.J. Olszanskyj et al.) and corrected semi-normal equations (CSNE) (L. Elden, H. Park, 1992). We implemented the algorithms for the Intel iPSC/860 Hypercube and Intel Paragon XP/S architectures. Test results show that even though the BGSR algorithm has more work to do, it exhibits better scaled speedup and is in many scenarios faster than CSNE in parallel.
机译:我们向窗口递归最小二乘(WRL)问题的准确算法的并行实现报告结果。在此问题中,发生矩阵分解的更新和折算,在任何一种情况下,都会通过一块行修改分解。我们考虑两种算法,块克施密特,重新正交化(BGSR)(S.J. OlszanskyJ等)和校正的半正常方程(CSNE)(L.Elden,H. Park,1992)。我们为英特尔IPSC / 860 HyperCube和Intel Paragon XP / S架构实施了算法。测试结果表明,即使BGSR算法有更多的工作要做,它也表现出更好的缩放加速,并且在许多情况下并行比CSNE更快。

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