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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >An Efficient Iteration Method for Toeplitz-Plus-Band Triangular Systems Generated from Fractional Ordinary Differential Equation
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An Efficient Iteration Method for Toeplitz-Plus-Band Triangular Systems Generated from Fractional Ordinary Differential Equation

机译:分数常微分方程产生的托普利茨加频器三角形系统有效迭代方法

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摘要

It is time consuming to numerically solve fractional differential equations. The fractional ordinary differential equations may produce Toeplitz-plus-band triangular systems. An efficient iteration method for Toeplitz-plus-band triangular systems is presented withOMlogMcomputational complexity andOMmemory complexity in this paper, compared with the regular solution withOM2computational complexity andOM2memory complexity.Mis the discrete grid points. Some methods such as matrix splitting, FFT, compress memory storage and adjustable matrix bandwidth are used in the presented solution. The experimental results show that the presented method compares well with the exact solution and is 4.25 times faster than the regular solution.
机译:它对数值求解分数微分方程是耗时的。 分数普通微分方程可以产生Toeplitz-Plus带三角系统。 本文提出了一种有效的卷积 - 频段三角系统的迭代迭代系统,与常规解决方案2Memory复杂性的常规解决方案相比,与常规解决方案2Memory复杂度相比。离散网格点。 在所提出的解决方案中使用诸如矩阵分割,FFT,压缩存储器存储和可调矩阵带宽的一些方法。 实验结果表明,所提出的方法与确切的解决方案相比,比常规解决方案快4.25倍。

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