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Quadrant-searching: A new technique to reduce the search space of the inverse problem of EIT using BEM to the direct problem

机译:象限搜索:一种新技术,可将使用BEM的EIT逆问题的搜索空间减少到直接问题

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摘要

The image reconstruction using the EIT (Electrical Impedance Tomography) technique is a nonlinear and ill-posed inverse problem which demands a powerful direct or iterative method. A typical approach for solving the problem is to minimize an error functional using an iterative method. In this case, an initial solution close enough to the global minimum is mandatory to ensure the convergence to the correct minimum in an appropriate time interval. The aim of this paper is to present a new, simple and low cost technique (quadrant-searching) to reduce the search space and consequently to obtain an initial solution of the inverse problem of EIT. This technique calculates the error functional for four different contrast distributions placing a large prospective inclusion in the four quadrants of the domain. Comparing the four values of the error functional it is possible to get conclusions about the internal electric contrast. For this purpose, initially we performed tests to assess the accuracy of the BEM (Boundary Element Method) when applied to the direct problem of the EIT and to verify the behavior of error functional surface in the search space. Finally, numerical tests have been performed to verify the new technique.
机译:使用EIT(电子阻抗断层扫描)技术进行图像重建是一种非线性且不适定的逆问题,需要强大的直接或迭代方法。解决该问题的典型方法是使用迭代方法最小化误差函数。在这种情况下,必须使初始解足够接近全局最小值,以确保在适当的时间间隔内收敛到正确的最小值。本文的目的是提出一种新的,简单且低成本的技术(象限搜索),以减少搜索空间,从而获得EIT逆问题的初步解决方案。这项技术针对四个不同的对比度分布计算误差函数,从而在该域的四个象限中放置了较大的预期内含物。比较误差函数的四个值,可以得出有关内部电对比度的结论。为此,最初,我们进行了测试,以评估BEM(边界元方法)应用于EIT的直接问题时的准确性,并验证错误功能表面在搜索空间中的行为。最后,已经进行了数值测试以验证新技术。

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