JOURNAL ARTICLE

Variable Selection for Panel Count Data via Non‐Concave Penalized Estimating Function

Xingwei TongXin HeLiuquan SunJianguo Sun

Year: 2009 Journal:   Scandinavian Journal of Statistics Vol: 36 (4)Pages: 620-635   Publisher: Wiley

Abstract

Abstract. Variable selection is an important issue in all regression analyses, and in this paper we discuss this in the context of regression analysis of panel count data. Panel count data often occur in long‐term studies that concern occurrence rate of a recurrent event, and their analysis has recently attracted a great deal of attention. However, there does not seem to exist any established approach for variable selection with respect to panel count data. For the problem, we adopt the idea behind the non‐concave penalized likelihood approach and develop a non‐concave penalized estimating function approach. The proposed methodology selects variables and estimates regression coefficients simultaneously, and an algorithm is presented for this process. We show that the proposed procedure performs as well as the oracle procedure in that it yields the estimates as if the correct submodel were known. Simulation studies are conducted for assessing the performance of the proposed approach and suggest that it works well for practical situations. An illustrative example from a cancer study is provided.

Keywords:
Oracle Count data Mathematics Context (archaeology) Regression analysis Variable (mathematics) Selection (genetic algorithm) Model selection Econometrics Statistics Panel data Feature selection Function (biology) Regression Computer science Artificial intelligence

Metrics

30
Cited By
2.15
FWCI (Field Weighted Citation Impact)
49
Refs
0.89
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Statistical Methods and Inference
Physical Sciences →  Mathematics →  Statistics and Probability
Advanced Statistical Methods and Models
Physical Sciences →  Mathematics →  Statistics and Probability
Statistical Methods and Bayesian Inference
Physical Sciences →  Mathematics →  Statistics and Probability

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