The views expressed here are those of the individual authors and not necessarily those of the JSM sponsors, their officers, or their staff.
Online Program Home
Abstract Details
Activity Number:
|
238
|
Type:
|
Contributed
|
Date/Time:
|
Monday, July 30, 2012 : 2:00 PM to 3:50 PM
|
Sponsor:
|
Section on Nonparametric Statistics
|
Abstract - #304515 |
Title:
|
Robust Difference--Based Estimation in Semiparametric Partially Linear Models
|
Author(s):
|
Asuman Turkmen*+ and Gulin Tabakan
|
Companies:
|
The Ohio State University and Aksaray University
|
Address:
|
1179 University Drive, Newark, OH, 43055, USA
|
Keywords:
|
Partially linear models ;
Difference based estimation ;
Outlier ;
Diagnostics ;
Robustness
|
Abstract:
|
Partially linear models are flexible alternatives to the standard linear models, since they combine both parametric and nonparametric components, which may be more adaptive when it is believed that the response depends linearly on some covariates but nonlinearly on others. Therefore, they have received considerable attention in statistics and econometrics literatures during the last three decades. Unfortunately, popular fitting algorithms for these models can be highly sensitive to a small proportion of observations that depart from the model. In this paper, a robust difference based estimator (RDE) is proposed for inference about regression parameters in partially linear models. The classical difference based estimator (CDE) proposed by Yatchew (1997) and the RDE are compared using a real dataset and a simulation study demonstrating that RDE outperforms CDE when the error distribution is not normal, particularly when the errors are heavy-tailed and when outliers are in the dataset. We also represented the results of the robust difference based regression analysis by means of a diagnostic plot by which we can highlight the outliers in the dataset.
|
The address information is for the authors that have a + after their name.
Authors who are presenting talks have a * after their name.
Back to the full JSM 2012 program
|
2012 JSM Online Program Home
For information, contact jsm@amstat.org or phone (888) 231-3473.
If you have questions about the Continuing Education program, please contact the Education Department.