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Identification of the hydraulic conductivity of a material in time-dependent diffusion problems: least-squares finite-difference and energy boundary element sollutions

机译:在时间相关的扩散问题中确定材料的水力传导率:最小二乘有限差分和能量边界元解

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摘要

The problem under investigation is given by the diffusion equation with unknown spacewise dependent coefficients, satisfying general boundary conditions and with limited measurements recorded by boundary sensors. A least-squares finite-difference scheme (FDM) and an energy direct boundary element method (BEM) produced numerical solutions which compared well with the exact solution for constant and quadratic hydraulic conductivities of materials subjected to a one-dimensional pump flow test.
机译:正在研究的问题是由扩散方程式给出的,该方程式具有未知的空间相关系数,满足一般边界条件并且边界传感器记录的测量值有限。最小二乘有限差分方案(FDM)和能量直接边界元方法(BEM)产生了数值解,该数值解与经受一维泵流测试的材料的恒定和二次水导率的精确解进行了比较。

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