Acceleration Process for a Positive Definite Iterative Matrix
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概要
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Accelerating the rate of the convergence was studied in the context [2] for the iterative process: y^<(r)>=Cy^<(r-1)>+d, where the iterative matrix C is a real symmetric. In this paper, an acceleration process is proposed for a real, symmetric and positive definite iterative matrix C. The numerical results for three examples are given to demonstrate the efficiency.
- 一般社団法人情報処理学会の論文
- 1985-03-31
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関連論文
- Convergence Property of Aitken's Δ^2-Process and the Applicable Acceleration Process
- Acceleration Process for a Positive Definite Iterative Matrix
- An Algorithm of an Acceleration Process Covering the Aitken's δ^2-process
- An Acceleration Process for Iterated Vectors Generated by a Real Symmetric Matrix
- On the Aitken's δ^2-process