首页> 外文期刊>Numerical Heat Transfer, Part B. Fundamentals: An International Journal of Computation and Methodology >IDENTIFICATION OF GEOMETRIC BOUNDARY CONFIGURATIONS IN HEAT TRANSFER PROBLEMS VIA ELEMENT-FREE GALERKIN AND LEVEL-SET METHODS
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IDENTIFICATION OF GEOMETRIC BOUNDARY CONFIGURATIONS IN HEAT TRANSFER PROBLEMS VIA ELEMENT-FREE GALERKIN AND LEVEL-SET METHODS

机译:通过无元素Galerkin和水平集方法识别传热问题中的几何边界构型

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摘要

This article presents a numerical model to solve inverse geometry heat transfer problems to determine an unknown boundary shape. The evolution of unknown shapes is described by the level-set method (LSM) and is controlled by a Hamilton-Jacobi equation which is solved by a finite-difference (FD) scheme. The element free Galerkin method (EFGM) is employed to determine the temperature field in the process of boundary evolution via a slight adjustment of the position and number of nodes. The proposed numerical model is verified via an identification of a curvilinear boundary, and the effects of initial guess, number of probing points, measurement error, and density of EFGM nodes and the LSM FD grid are taken into account.
机译:本文提出了一个数值模型来解决逆几何传热问题,以确定未知的边界形状。未知形状的演化由水平集方法(LSM)描述,并由Hamilton-Jacobi方程控制,该方程由有限差分(FD)方案求解。通过略微调整节点的位置和数量,采用无元素伽勒金方法(EFGM)确定边界演化过程中的温度场。通过识别曲线边界验证了所提出的数值模型,并考虑了初始猜测,探测点数量,测量误差以及EFGM节点和LSM FD网格的密度的影响。

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