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An algorithm for model reduction of large-scale systems via equality constrained least squares

机译:通过等式约束最小二乘简化大型系统模型的算法

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A new SVD-Krylov based method is proposed, which is equivalent to compute an equality constrained least-squares problem. The reduced model matches the first r + i Markov parameters of the full order model. Based on the rational equality constrained least-squares method, an iterative algorithm for ‛2 model reduction is prensented. Moreover, both algorithms of IRKA ( An Iterative Rational Krylov Algorithm) [10] and ISRK(An iterative SVD-rational Krylov based model reduction method) [9] turns out to be two special cases of the proposed algorithm. The algorithm is numerically effective and suited for large-scale problem, which can be verified in the numerical examples.
机译:提出了一种基于SVD-Krylov的新方法,该方法等效于计算等式约束最小二乘问题。简化模型与全阶模型的前r + i Markov参数匹配。基于有理等式约束最小二乘方法,提出了‛inf 2 模型约简的迭代算法。此外,IRKA(一种迭代有理Krylov算法)[10]和ISRK(一种基于SVD有理Krylov的迭代模型约简方法)[9]都被证明是该算法的两个特例。该算法在数值上有效,适合大规模问题,可以在数值示例中进行验证。

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