A new variable selection method based on SVM for analyzing supersaturated designs
- 2 January 2019
- journal article
- research article
- Published by Taylor & Francis in Journal of Quality Technology
- Vol. 51 (1) , 21-36
Abstract
Supersaturated designs (SSDs) are designs whose factors exceeds run size; thus, there are not enough runs for estimating all the main effects. They are commonly used in screening experiments, where the primary goal is to identify the few, but dominant, active factors, keeping the cost as low as possible. The development of new statistical methods inspired by machine learning algorithms is increasing rapidly, especially nowadays. One of such methods is the support vector machine recursive feature elimination (SVM-RFE), which manages to extract the informative genes in classification problems, while it achieves extremely high performance. In this article, we study a variable selection method for regression problems, called SVR-RFE, to screen active effects in both two-level and mixed-level designs. Simulation studies demonstrate that this procedure is effective enough, especially in terms of statistical power.Keywords
Funding Information
- Secretariat of the Research Committee of National Technical
This publication has 52 references indexed in Scilit:
- Screening Procedure for Supersaturated Designs Using a Bayesian Variable Selection MethodQuality and Reliability Engineering International, 2012
- Square-root lasso: pivotal recovery of sparse signals via conic programmingBiometrika, 2011
- Analysis of supersaturated designs via the Dantzig selectorJournal of Statistical Planning and Inference, 2009
- Some theory and the construction of mixed-level supersaturated designsStatistics & Probability Letters, 2004
- Some Risks in the Construction and Analysis of Supersaturated DesignsTechnometrics, 1999
- An Algorithmic Approach to Constructing Supersaturated DesignsTechnometrics, 1996
- Support-vector networksMachine Learning, 1995
- Generating Systematic Supersaturated DesignsTechnometrics, 1995
- A New Class of Supersaturated DesignsTechnometrics, 1993
- An Analysis for Unreplicated Fractional FactorialsTechnometrics, 1986