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Risk-Controlled Selective Prediction for Regression Deep Neural Network Models

机译:回归深层神经网络模型的风险控制选择性预测

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Regression deep neural network (DNN) models have been successfully utilized in numerous fields. In real-world applications, large regression errors on individual samples may result in severe consequences. Selective techniques, also known as reject options, have been used to reject predictions with high uncertainty. However, they have yet been mainly considered in classification neural networks (NNs), in comparison to the limited work in regression NNs. In this paper, we considered the selective regression problem from a risk-coverage point of view, and proposed a method to construct a selective regression model given a trained regression DNN model and a desired regression error risk. Then, we proposed to utilize blending variance to quantify uncertainty in regression NNs. We evaluated both the proposed uncertainty function and selective regression models for two real-world applications, the tropical cyclone (TC) intensity estimation problem and the apparent age estimation problem. Our proposed methods achieved promising results. For example, for the TC intensity estimation problem, our selective regression model guaranteed a risk bound (in terms of the root mean squared error (RMSE)) of 9.5 knots for 75% test coverage with a guided confidence level of 0.05, whereas the RMSE value achieved by the state-of-the-art model without selection was 10.5 knots.
机译:回归深度神经网络(DNN)模型已在许多领域中得到成功利用。在实际应用中,单个样本的较大回归误差可能会导致严重的后果。选择性技术(也称为拒绝选项)已用于拒绝具有高度不确定性的预测。但是,与回归神经网络的有限工作相比,它们仍主要在分类神经网络(NN)中被考虑。在本文中,我们从风险覆盖的角度考虑了选择性回归问题,并提出了一种在训练有素的回归DNN模型和期望的回归误差风险的情况下构建选择性回归模型的方法。然后,我们提出利用混合方差来量化回归神经网络中的不确定性。我们针对两个实际应用(热带气旋(TC)强度估计问题和表观年龄估计问题)评估了所提出的不确定性函数和选择性回归模型。我们提出的方法取得了可喜的结果。例如,对于TC强度估计问题,我们的选择性回归模型在75%的测试覆盖率和0.05的置信度下,保证了9.5节的风险界限(以均方根误差(RMSE)表示)最先进的模型在没有选择的情况下实现的价值为10.5结。

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