首页|On the quadratic convergence of the complex HZ method for the positive definite generalized eigenvalue problem

On the quadratic convergence of the complex HZ method for the positive definite generalized eigenvalue problem

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The paper proves the quadratic convergence of the complex HZ method for solving the positive definite generalized eigenvalue problem. The proof is made for a general cyclic pivot strategy in the case of simple eigenvalues and for any wavefront pivot strategy in the case of simple or double eigenvalues. The proof is valid for the real HZ method. The preliminary numerical tests confirm the theoretical results.

Jacobi methodPositive definite generalized eigenvalue problemQuadratic convergence

Hari V.

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Department of Mathematics Faculty of Science University of Zagreb

2022

Linear Algebra and its Applications

Linear Algebra and its Applications

EISCI
ISSN:0024-3795
年,卷(期):2022.632
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