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Numerical inversion of heat exchange coefficient and source sink term for a thermal-fluid coupled model in porous medium

机译:多孔介质热流体耦合模型的热交换系数和源沉术的数值反演

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摘要

In this paper, we focus on three inverse problems for a coupled model from temperature-seepage field in high-dimensional spaces. These inverse problems aim to determine an unknown heat transfer coefficient and a source sink term in seepage continuity equation with specified initial-boundary conditions and additional measurements. Some finite difference schemes of coupled equations are presented and analyzed.Three algorithms for these inverse problems are proposed. Some numerical experiments are provided to assert the accuracy and efficiency of proposed algorithms.
机译:在本文中,我们专注于高维空间中温度 - 渗流场耦合模型的三个逆问题。 这些逆问题旨在确定具有指定初始边界条件的渗流连续性方程中未知的传热系数和源极宿期,以及额外的测量。 提出和分析了耦合方程的一些有限差分方案。提出了这些逆问题的三算法。 提供了一些数值实验以证明所提出的算法的准确性和效率。

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