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引用次数: 5

摘要

异常值,噪声和数据密度不平衡,存在于大多数现实世界的数据中,使得正确训练神经网络变得困难。残差分析通常用于检测异常值。然而,当与神经网络一起使用时,该过程的计算成本很高。提出了一种基于贝叶斯误差条的有效的启发式数据选择方法。神经网络训练完成后,计算每个数据的残差和误差。将残差较大或误差较大的数据从训练数据集中剔除。然后使用剩余的数据进一步训练网络。将该方法应用于储层工程中岩石孔隙度和渗透率预测这两个实际问题,通用性提高了30-55%。这一初步结果表明,该方法值得进一步研究。
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Data selection based on Bayesian error bar
Outliers, noise and data density imbalance, present in most real world data, render it difficult to properly train neural networks. Conventionally residual analysis was used to detect outliers. When used with neural networks, however, the procedure is computationally costly. The authors propose an efficient heuristic data selection method that is based on Bayesian error bars. After a neural network is trained, the residual and error bar are computed for each data. The data that correspond to large residual or large error bars are removed from the training data set. The remaining data are then used to further train the network. The proposed approach was applied to two real world problems: rock porosity and permeability prediction problems in reservoir engineering, with a significant generalization performance improvement of 30-55%. This preliminary result suggests that the approach deserves further investigation.
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