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Multivariate Decomposition for Hazard Rate Models


Daniel A. Powers


University of Texas at Austin - Population Research Center

Myeong-Su Yun


Tulane University; Institute for the Study of Labor (IZA)


IZA Discussion Paper No. 3971

Abstract:     
We develop a regression decomposition technique for hazard rate models, where the difference in observed rates is decomposed into components attributable to group differences in characteristics and group differences in effects. The baseline hazard is specified using a piecewise constant exponential model, which leads to convenient estimation based on a Poisson regression model fit to person-period, or split-episode data. This specification allows for a flexible representation of the baseline hazard and provides a straightforward way to introduce time-varying covariates and time-varying effects. We provide computational details underlying the method and apply the technique to the decomposition of the black-white difference in first premarital birth rates into components reflecting characteristics and effect contributions of several predictors, as well as the effect contribution attributable to race differences in the baseline hazard.

Number of Pages in PDF File: 49

Keywords: decomposition, hazard rates, piecewise constant exponential model, Poisson regression

JEL Classification: C20, C41, J13

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Date posted: February 2, 2009  

Suggested Citation

Powers, Daniel A. and Yun, Myeong-Su, Multivariate Decomposition for Hazard Rate Models. IZA Discussion Paper No. 3971. Available at SSRN: http://ssrn.com/abstract=1336088

Contact Information

Daniel A. Powers (Contact Author)
University of Texas at Austin - Population Research Center ( email )
University of Texas
Austin, TX 78712
United States
Myeong-Su Yun
Tulane University ( email )
New Orleans, LA 70118
United States
504-862-8356 (Phone)
504-865-5869 (Fax)
HOME PAGE: http://www.tulane.edu/~msyun/
Institute for the Study of Labor (IZA)
P.O. Box 7240
Bonn, D-53072
Germany
Feedback to SSRN (Beta)


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