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Multiple Linear Regression with Kalman Filter for Predicting End Prices of Online Auctions

机译:卡尔曼滤波器的多元线性回归预测在线拍卖的最终价格

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In the whole online auction industry, it is important to predict end prices. To improve the accuracy of predicting end prices using less training data, this paper proposes a hybrid algorithm which combines multiple linear regression with Kalman filter (MLRKF). The proposed algorithm solves problems of low prediction accuracy and over fitting when we signally use multiple linear regression algorithm to predict in machine learning. Firstly, multiple linear regression and Kalman filter models are introduced and analyzed. Secondly, we view the prediction problem with multiple linear regression as a weight parameter optimization problem, and demonstrate the method in theory. Then MLRKF prediction model is provided. Finally, the proposed model is used to predict eBay end prices based on two datasets. In our experiment, MLRKF prediction model has been compared with other models including multiple linear regression, multiple linear ridge regression, Lasso, random forest, support vector machine, and recurrent neural network. This hybrid algorithm has been proved to produce highly accurate results with less training data and lower time cost. The experimental results indicate that the proposed algorithm has a small error rate by calibration metrics in behavioral bidding tasks.
机译:在整个在线拍卖行业中,预测最终价格很重要。为了提高使用较少训练数据预测最终价格的准确性,本文提出了一种将多元线性回归与卡尔曼滤波器(MLRKF)相结合的混合算法。当我们使用多元线性回归算法预测机器学习时,提出的算法解决了预测精度低和过度拟合的问题。首先,引入并分析了多元线性回归和卡尔曼滤波模型。其次,我们将具有多元线性回归的预测问题视为权重参数优化问题,并从理论上论证了该方法。然后提供了MLRKF预测模型。最后,所提出的模型用于基于两个数据集预测eBay最终价格。在我们的实验中,已经将MLRKF预测模型与其他模型进行了比较,包括多元线性回归,多元线性岭回归,套索,随机森林,支持向量机和递归神经网络。事实证明,这种混合算法能够以较少的训练数据和较低的时间成本产生高度准确的结果。实验结果表明,所提出的算法在行为投标任务中采用校正指标具有较小的误码率。

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