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首页> 外文期刊>Bulletin of the Georgian National Academy of Sciences >Reduction of a Four-Layer Semi-Discrete Scheme for an Abstract Evolution Equation to Two-Layer Schemes and Estimation of the Approximate Solution Errors by Using Associated Polynomials
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Reduction of a Four-Layer Semi-Discrete Scheme for an Abstract Evolution Equation to Two-Layer Schemes and Estimation of the Approximate Solution Errors by Using Associated Polynomials

机译:通过使用相关多项式来减少抽象演化方程的四层半离散方案,以及两层方案和估计近似解误差的估计

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摘要

In the paper, a purely implicit four-layer semi-discrete scheme for an abstract evolution equation is reduced by means of an perturbation algorithm to two-layers schemes. Based on the latter schemes, an approximate solution of the initial problem is constructed. The approximate solution error estimate is obtained in the Hilbert space by using associated polynomials.
机译:在本文中,通过对两层方案的扰动算法减少了一种抽象演化方程的纯隐式的四层半离散方案。 基于后一项方案,构建了初始问题的近似解。 通过使用相关的多项式在希尔伯特空间中获得近似解误差估计。

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