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Numerical solution of the fractional Rayleigh-Stokes model arising in a heated generalized second-grade fluid

机译:加热的二级液体中出现的分数瑞利 - 斯托克斯模型的数值解

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This paper addresses the solution of the Rayleigh-Stokes problem for an edge in a generalized Oldroyd-B fluid using fractional derivatives and the radial basis function-generated finite difference (RBF-FD) method. The time discretization is accomplished via the finite difference approach, while the spatial derivative terms are discretized using the local RBF-FD. The main idea is to consider the distribution of the data nodes within the local support domain so that the number of nodes remains constant. In addition, the stability and convergence analysis of the proposed method are discussed. The results using the RBF-FD are compared with those of other techniques on irregular domains showing the feasibility and efficiency of the new approach.
机译:本文使用分数衍生物和径向基函数产生的有限差(RBF-FD)方法,解决了广义oldroyd-B流中的边缘的边缘的思维斯托克斯问题的解决方案。 通过有限差异方法完成时间离散化,而空间衍生术语使用本地RBF-FD离散化。 主要思想是考虑本地支持域内的数据节点的分布,使得节点的数量保持不变。 此外,讨论了该方法的稳定性和收敛性分析。 使用RBF-FD的结果与不规则结构域的其他技术的结果进行比较,显示出新方法的可行性和效率。

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