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Composite arnoldi-newton methods for large nonsymmetric eigenvalue problems

机译:求解大型非对称特征值问题的复合arnoldi-newton方法

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摘要

In [9] it was shown that it is possible to construct eigenvalue algorthms based on Newton's method and inverse iteration which can result in second-and even thirdorder rates of convergence, with applications to nonlinear problems also possible. Recently, the use of these methods for large-scale problems was considered [2]. The difficulty is that these methods require matrix factorization at each iteration and become prohitively epensive of good initial estimates are not availabel.
机译:在[9]中表明,有可能基于牛顿法和逆迭代来构造特征值算法,这可以导致二阶甚至三阶收敛速度,并且还可以应用于非线性问题。最近,考虑将这些方法用于大规模问题[2]。困难在于这些方法在每次迭代时都需要矩阵分解,并且无法有效地获得良好的初始估计。

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