偏最小二乘回归
特征选择
对偶(语法数字)
特征(语言学)
选择(遗传算法)
模式识别(心理学)
计算机科学
近红外光谱
最小二乘函数近似
人工智能
数学
算法
统计
物理
光学
估计员
艺术
语言学
哲学
文学类
作者
Louna Alsouki,Laurent Duval,Clément Marteau,Rami El Haddad,François Wahl
标识
DOI:10.1016/j.chemolab.2023.104813
摘要
Relating a set of variables X to a response y is crucial in chemometrics. A quantitative prediction objective can be enriched by qualitative data interpretation, for instance by locating the most influential features. When high-dimensional problems arise, dimension reduction techniques can be used. Most notable are projections (e.g. Partial Least Squares or PLS ) or variable selections (e.g. lasso). Sparse partial least squares combine both strategies, by blending variable selection into PLS. The variant presented in this paper, Dual-sPLS, generalizes the classical PLS1 algorithm. It provides balance between accurate prediction and efficient interpretation. It is based on penalizations inspired by classical regression methods (lasso, group lasso, least squares, ridge) and uses the dual norm notion. The resulting sparsity is enforced by an intuitive shrinking ratio parameter. Dual-sPLS favorably compares to similar regression methods, on simulated and real chemical data.
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