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Neural network pattern recognition of electromagnetic ellipticity images.

机译:电磁椭圆率图像的神经网络模式识别。

摘要

A backpropagation neural network was trained to estimate the spatial location (offset and depth) of a target given an image of the electromagnetic ellipticity. A length of galvanized pipe buried 2m deep was used as a target. Three components of the magnetic field were measured from which the ellipticity was calculated. Finite element models of the target at different offsets and depths were used to calculate the theoretical ellipticity. The theoretical results were used for training the neural network. The network was tested on additional theoretical models and the field data. The input data representation is important in obtaining good results from the neural network; generally, the smaller the input vectors, the better the results. Five different representations were examined: the whole image, the subsampled image, trough-peak-trough, peak amplitude and frequency-domain. The frequency-domain representation estimated the target locations with the least error. The network was examined for its ability to generalize, to extrapolate beyond the spatial limits of the training set, and to ignore noise. The ability to generalize from theoretical training data to theoretical test data was good for all data representations. Extrapolation errors were satisfactory up to 1.5 model spacings away from the limits of the training set. The ability to ignore noise was generally best for smaller representations with the least amount of training. A third parameter, conductivity-area product was added to the network to more closely simulate the results from standard inversion routines and to test the ability of the network to scale to larger problems. The addition of multiple training examples for each model location improved the results. The increase in training set size dominated the scaling results. The time required for convergence increased exponentially with training set size. Data representation did not have as great an effect on training time.
机译:给定电磁椭圆率的图像,训练了反向传播神经网络以估计目标的空间位置(偏移和深度)。将埋入2m深的镀锌管的长度作为目标。测量了磁场的三个分量,由此计算了椭圆率。使用目标在不同偏移量和深度的有限元模型来计算理论椭圆率。理论结果被用于训练神经网络。该网络已在其他理论模型和现场数据上进行了测试。输入数据表示对于从神经网络获得良好结果很重要;通常,输入向量越小,结果越好。检查了五种不同的表示形式:整个图像,子采样图像,波峰波谷,峰幅度和频域。频域表示以最小的误差估计了目标位置。检查了网络的概括能力,推断能力超出训练集的空间限制以及忽略噪声的能力。从理论训练数据到理论测试数据的概括能力对于所有数据表示形式都是很好的。距训练集的限制最多1.5个模型间距,外推误差令人满意。通常,对于噪声最小的训练量最少的情况,忽略噪声的能力最佳。第三个参数,电导率面积乘积被添加到网络中,以更紧密地模拟标准反演程序的结果,并测试网络扩展到更大问题的能力。为每个模型位置添加多个训练示例可改善结果。训练集大小的增加主导了缩放结果。收敛所需的时间随着训练集大小的增加而呈指数增长。数据表示对训练时间的影响不大。

著录项

  • 作者

    Poulton Mary Moens.;

  • 作者单位
  • 年度 1990
  • 总页数
  • 原文格式 PDF
  • 正文语种 en
  • 中图分类

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