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Laminar fluid flow and heat transfer in an internally corrugated tube by means of the method of fundamental solutions and radial basis functions

机译:借助基本解和径向基函数的方法,内部波纹管中的层流和热传递

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The paper shows application of the method of fundamental solutions in combination with the radial basis functions for analysis of fluid flow and heat transfer in an internally corrugated tube. Cross-section of such a tube is mathematically described by a cosine function and it can potentially represent a natural duct with internal corrugations, e.g. inside arteries. The boundary value problem is described by two partial differential equations (one for fluid flow problem and one for heat transfer problem) and appropriate boundary conditions. During solving this boundary value problem the average fluid velocity and average fluid temperature are calculated numerically. In the paper the Nusselt number and the product of friction factor and Reynolds number are presented for some selected geometrical parameters (the number and amplitude of corrugations). It is shown that for a given number of corrugations a minimal value of the product of friction factor and Reynolds number can be found. As it was expected the Nusselt number increases with increasing amplitude and number of corrugations. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文展示了基本解法与径向基函数相结合的方法在分析波纹管内流体流动和传热方面的应用。这种管的横截面在数学上用余弦函数描述,它可能表示具有内部波纹的自然导管,例如波纹管。内动脉。边界值问题由两个偏微分方程(一个用于流体流动问题,一个用于传热问题)和适当的边界条件来描述。在解决该边界值问题期间,通过数值计算平均流体速度和平均流体温度。在本文中,针对某些选定的几何参数(波纹的数量和幅度),提出了努塞尔数以及摩擦系数与雷诺数的乘积。结果表明,对于给定数量的波纹,可以找到摩擦系数和雷诺数的乘积的最小值。如预期的那样,努塞尔特数随着波纹的幅度和数量的增加而增加。 (C)2017 Elsevier Ltd.保留所有权利。

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