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Coupling of the improved singular boundary method and dual reciprocity method for multi-term time-fractional mixed diffusion-wave equations

机译:改进的奇异边界法和对偶互易法耦合项的时间分数阶混合扩散波方程

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The main purpose of this work is to present an impressive numerical scheme to solve two-dimensional multi-term time fractional mixed diffusion-wave differential equations (TFMDWE). The proposed method is based on the compact dual reciprocity method and the meshless improved singular boundary method (ISBM). The most significant privilege of the proposed method is mathematically simple, efficient, quite accurate which requires relatively less computational cost. Singular boundary method is one of truly meshless methods and it does not need any element or mesh for both field interpolation and background integration. For the considered problems, time derivatives are approximated via the time stepping method. Several numerical results are provided to show the accuracy of the present method for multi-term time-fractional mixed diffusion-wave equations. (C) 2019 Elsevier Ltd. All rights reserved.
机译:这项工作的主要目的是提出一个令人印象深刻的数值方案,以解决二维多维时间分数混合扩散波微分方程(TFMDWE)。所提出的方法基于紧凑的对等互易方法和无网格改进的奇异边界方法(ISBM)。所提出的方法的最重要的特权是数学上简单,有效,相当准确,这需要相对较少的计算成本。奇异边界方法是真正的无网格方法之一,并且不需要任何元素或网格即可进行场插值和背景积分。对于所考虑的问题,可通过时间步长方法对时间导数进行近似。提供了几个数值结果,以表明本方法对多项时间分数混合扩散波方程的准确性。 (C)2019 Elsevier Ltd.保留所有权利。

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