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Multi-shift quadratic alternating direction implicit iteration for high-speed positive-real balanced truncation

机译:高速正实平衡截断的多移位二次交替方向隐式迭代

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This paper presents a multi-shift generalization of the recently proposed quadratic alternating direction implicit (QADI) iteration. QADI and its Cholesky Factor (CF) variant, CFQADI, have been shown to be efficient ways of solving the large-scale algebraic Riccati equations (AREs) required in positive-real balanced truncation (PRBT). However, only their single-shift implementations have been considered so far. Using linear fractional transformation (LFT), we present elegant multi-shift extensions of both QADI and CFQADI, thereby enabling even faster and more accurate PRBT.
机译:本文介绍了最近提出的二次交替方向隐式(QADI)迭代的多位移概括。 QADI及其Cholesky因子(CF)变体CFQADI已被证明是解决正实平衡截断(PRBT)所需的大规模代数Riccati方程(ARE)的有效方法。但是,到目前为止,仅考虑了其单班实施。使用线性分数变换(LFT),我们展示了QADI和CFQADI的优美的多位移扩展,从而实现了更快,更准确的PRBT。

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