互联网金融背景下的信用卡审批的预测
Prediction of Credit Card Approval in the Context of Internet Finance
摘要: 本文基于UCI机器学习库中的一个信用卡审批的数据,以是否同意审批为响应变量,以15个描述客户信息的离散和连续指标作为解释变量建立预测模型。提出了一种改进的弹性网损失支持向量机(QCaenSVM)预测模型,旨在提高信用卡审批行业中审批周期长且结果不一致以及数据利用不充分的不足之处。QCaenSVM模型通过融合弹性网损失函数和分位数的概念,优化了传统支持向量机的性能。该模型在含噪声数据环境下具有较好的表现性能,并有效处理了数据中的不确定性。在应用于信用卡的预测实践中,QCaenSVM成功识别出更可能选择审批的客户,明显提高了预测效果,为相关部门和客户群体提供了有力工具。
Abstract: In this paper, we build a predictive model based on data from a credit card approval in the UCI Machine Learning Library, with whether or not to agree to the approval as the response variable, and 15 discrete and continuous metrics describing the customer information as the explanatory variables. An improved Quantile-Capped Asymmetric Elastic Net Support Vector Machine (QCaenSVM) prediction model is proposed to improve the shortcomings of the credit card approval industry in terms of long approval cycles with inconsistent results and underutilization of data. The QCaenSVM model optimizes the performance of the traditional support vector machine by incorporating the concepts of the elastic net loss function and quartiles. The model has better performance in noisy data-containing environments and effectively handles uncertainties in the data. In the prediction practice applied to credit cards, QCaenSVM successfully identifies customers who are more likely to choose approval, significantly improves the prediction effect, and provides a powerful tool for relevant departments and customer groups.
文章引用:彭宇. 互联网金融背景下的信用卡审批的预测[J]. 电子商务评论, 2024, 13(4): 6340-6349. https://doi.org/10.12677/ecl.2024.1341873

参考文献

[1] 刘继海, 陈晓剑. SVM模型在信用卡申请管理中的创新应用[J]. 哈尔滨工业大学学报(社会科学版), 2007, 9(4): 133-136.
[2] Cortes, C. and Vapnik, V. (1995) Support-Vector Networks. Machine Learning, 20, 273-297. [Google Scholar] [CrossRef
[3] Wu, W., Xu, Y. and Pang, X. (2021) A Hybrid Acceleration Strategy for Nonparallel Support Vector Machine. Information Sciences, 546, 543-558. [Google Scholar] [CrossRef
[4] Pang, X., Zhang, Y. and Xu, Y. (2022) A Novel Multi-Task Twin-Hypersphere Support Vector Machine for Classification. Information Sciences, 598, 37-56. [Google Scholar] [CrossRef
[5] Wang, Z., Shao, Y., Bai, L., Li, C., Liu, L. and Deng, N. (2018) Insensitive Stochastic Gradient Twin Support Vector Machines for Large Scale Problems. Information Sciences, 462, 114-131. [Google Scholar] [CrossRef
[6] Huang, X.L., Shi, L. and Suykens, J.A.K. (2014) Support Vector Machine Classifier with Pinball Loss. IEEE Transactions on Pattern Analysis and Machine Intelligence, 36, 984-997. [Google Scholar] [CrossRef] [PubMed]
[7] Huang, X., Shi, L. and Suykens, J.A. (2014) Asymmetric Least Squares Support Vector Machine Classifiers. Computational Statistics & Data Analysis, 70, 395-405. [Google Scholar] [CrossRef
[8] Qi, K. and Yang, H. (2022) Joint Rescaled Asymmetric Least Squared Nonparallel Support Vector Machine with a Stochastic Quasi-Newton Based Algorithm. Applied Intelligence, 52, 14387-14405. [Google Scholar] [CrossRef
[9] Qi, K. and Yang, H. (2023) Capped Asymmetric Elastic Net Support Vector Machine for Robust Binary Classification. International Journal of Intelligent Systems, 2023, Article ID: 2201330. [Google Scholar] [CrossRef
[10] Efron, B. (1991) Regression Percentiles Using Asymmetric Squared Error Loss. Statistica Sinica, 1, 93-125.