核主成分分析
核(代数)
主成分分析
人工智能
模式识别(心理学)
计算机科学
过程(计算)
支持向量机
贝叶斯概率
核密度估计
特征向量
核方法
非线性系统
数据挖掘
机器学习
数学
统计
估计员
物理
组合数学
操作系统
量子力学
作者
Radhia Fezai,Byanne Malluhi,Nour Basha,Gasim Ibrahim,Hanif A. Choudhury,Mohamed S. Challiwala,Hazem Nounou,Nimir O. Elbashir,Mohamed Nounou
出处
期刊:Energy
[Elsevier BV]
日期:2023-12-01
卷期号:284: 129221-129221
标识
DOI:10.1016/j.energy.2023.129221
摘要
Kernel methods map the data from original space into a higher-dimensional space in which linear methods are applied. In many applications, the inverse mapping is also important, and the pre-image of a feature vector must be found in the original space. Kernel principal component analysis (KPCA) based kernel density estimation (KDE) has been developed to solve this problem. However, the performance of the KPCA technique greatly depends on the choice of some parameters which can lead to poor modeling performance when these parameters are not well identified. Thus, fully Bayesian optimization KPCA (BOKPCA) is proposed to enhance the performance of the KPCA model. BOKPCA method aims to automatically select the best parameters of the KPCA model. Generally, kernel methods struggle to handle nonlinear data contaminated with high levels of noise. This is because the noise affects every principal component, making it challenging to mitigate its influence during the reconstruction step. Consequently, to further enhance the ability of KPCA and BOKPCA models, we propose to integrate multi-scale filtering with these two models. The efficiency of the proposed methods are evaluated using a simulated nonlinear process and real data generated from a bench-scale Fischer–Tropsch (FT) process.
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