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Closed-form formula of magnetic gradient tensor for a homogeneous polyhedral magnetic target: A tetrahedral grid example

机译:均相多面体磁靶磁性梯度张量的闭合式公式:四面体电网例

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摘要

A closed-form formula is developed for the full magnetic gradient tensor of a polyhedral body with a homogeneous magnetization vector. It is based on the direct derivative technique on the closed form of the magnetic field. These analytical expressions are implemented into an easy-to-use C++ package which simultaneously calculates the magnetic potential, the magnetic field, and the full magnetic gradient tensor for magnetic targets. Modern unstructured tetrahedral grids are adopted to represent the polyhedral body so that our code can deal with arbitrarily complicated magnetic targets. A prismatic body is tested to verify the accuracies of our closed-form formula. Excellent agreements are obtained between our closed-form solutions and solutions of a prismatic magnetic body with differences up to machine precision. A pipeline model is used to demonstrate its capability to deal with complicated magnetic targets. This C++ code is freely available to the magnetic exploration community.
机译:为具有均匀磁化载体的多面体主体的全磁梯度张量开发了闭合式公式。 它基于磁场的封闭形式的直接衍生技术。 这些分析表达式被实施为易于使用的C ++封装,其同时计算磁性靶的磁电位,磁场和全磁梯度张量。 采用现代非结构化四面体网格来代表多面体机构,以便我们的代码可以处理任意复杂的磁性目标。 测试棱柱体以验证我们闭合形式公式的准确性。 在我们的封闭式磁体的封闭解决方案和解决方案之间获得了良好的协议,具有差异对机器精度的差异。 管道模型用于展示其处理复杂的磁目标的能力。 此C ++代码可自由地提供给磁勘探界。

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