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首页> 外文期刊>Applied thermal engineering: Design, processes, equipment, economics >A novel non-iterative method for estimating boundary conditions and geometry of furnace inner wall made of FGMs
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A novel non-iterative method for estimating boundary conditions and geometry of furnace inner wall made of FGMs

机译:一种估算FGMS制成的炉内壁边界条件和几何形状的新型非迭代方法

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摘要

A non-iterative inverse method based on the precise integration finite element method (PIFEM) is established for estimating the transient boundary conditions and the geometry of furnace inner wall made of functional gradient materials. For estimating boundary conditions, a two-step scheme is presented. First of all, after obtaining the temperatures at measurement points, a matrix system of equations of transient heat conduction problem is formed by a series of matrix operations based on the PIFEM. After that, the transient temperature or heat flux at inner boundary nodes can be obtained by the least-square method, in which basis functions approximation and Tikhonov regularization method are used to reduce the ill-posed level of inverse problem. For identification of geometry of inner boundary, a three-step scheme based on the PIFEM is proposed. After obtaining the temperature at measurement points, a virtual boundary is introduced to form the new computing domain. Estimation the temperature of the virtual boundary is a primary task in this step. Finally, the geometry of the furnace inner wall is identified by searching the isotherm in the new domain. Numerical results show that the present method can obtain the great performance on both the accuracy and the efficiency.
机译:建立基于精确积分有限元方法(PIFEM)的非迭代逆方法,用于估计由功能梯度材料制成的瞬态边界条件和炉内壁的几何形状。为了估计边界条件,提出了两步方案。首先,在获得测量点处的温度之后,通过基于PIFEM的一系列矩阵操作形成瞬态导热问题的方程的矩阵系统。之后,内边界节点处的瞬态温度或热通量可以通过最小二乘法获得,其中基本函数近似和Tikhonov正规方法用于减少逆问题的不良水平。为了识别内边界的几何形状,提出了一种基于PIFEM的三步方案。在测量点处获得温度后,引入虚拟边界以形成新的计算域。估计虚拟边界的温度是此步骤中的主要任务。最后,通过在新域中搜索等温线来识别炉内壁的几何形状。数值结果表明,本方法可以在准确性和效率上获得良好的性能。

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