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A scheme for solving two models of the two-dimensional inverse problem

机译:一种解决二维逆问题的两个模型的方案

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摘要

Inverse problems are of great importance in some engineering texts and many industrial applications. Owing to this, we exhibit a method for numerically estimating two cases of the two-dimensional inverse problems in this research work. The considered inverse problem includes the time-dependent source control parameterr(t). This method is based on operational matrices of differential and integration and product of the shifted Legendre polynomials. Legendre polynomials are implemented to build the homogenizer polynomials. By the use of the method, we reduce the corresponding inverse problem to a system algebraic equations where is easily solvable. It is notable that all the needed computations are done in MATHEMATICA (TM). Four illustrative examples are applied to investigate the accuracy and applicability of the method.
机译:在某些工程文本和许多工业应用中,逆问题具有重要意义。 由于这一点,我们表现出一种用于数值估计这项研究工作中的二维逆问题的两种情况的方法。 所考虑的逆问题包括时间依赖源控制参数(t)。 该方法基于移位的传奇多项式的差分和集成和产品的操作矩阵。 实施图例多项式以构建均化器多项式。 通过使用该方法,我们将相应的逆问题降低到易于溶解的系统代数方程。 值得注意的是,在Mathematica(TM)中完成所有所需的计算。 应用四种说明性实例来研究方法的准确性和适用性。

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