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Radial-basis-function Calculations of Buoyancy-driven Flow in Concentric and Eccentric Annuli

机译:同心和偏心环空浮力驱动流的径向基函数计算

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摘要

This paper is concerned with the application of integrated radial-basis-function networks (IRBFNs) for the simulation of natural convection in concentric and eccentric annuli. Important features of the present technique include: (i) Taking a stream function - temperature formulation as the governing equations; (ii) Employing a Cartesian grid to discretize the problem domain; (iii) Using one-dimensional RBF approximations to represent the approximate solution; and (iv) Constructing the approximations through integration. These features result in an efficient numerical scheme as (i) the number of the governing differential equations is reduced from 4 to 2, (ii) the preprocessing is simple, (iii) the associated matrices have condition numbers in 2-norm that are much lower than those yielded through conventional RBF techniques, and (iv) the reduction of convergence rate caused by differentiation is avoided. A wide range of the Rayleigh number is considered. Results obtained are compared well with available numerical data in literature. Keywords: Natural convection; Cartesian grid method; Irregular domain; Integrated radial basis function networks
机译:本文涉及集成径向基函数网络(IRBFN)在模拟同心和偏心环空中自然对流中的应用。本技术的重要特征包括:(i)采用流函数-温度公式作为控制方程; ii利用笛卡尔网格离散问题域; (iii)使用一维RBF近似表示近似解; (iv)通过积分构造近似值。这些特征导致有效的数值方案,因为(i)控制微分方程的数量从4个减少到2个,(ii)预处理很简单,(iii)关联矩阵的2范数的条件数很多低于通过传统RBF技术获得的结果,并且(iv)避免了因差异而导致的收敛速度降低。考虑了广泛的瑞利数。将获得的结果与文献中可用的数值数据进行了很好的比较。关键词:自然对流;笛卡尔网格法;不规则域;集成径向基函数网络

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