Dose-time-response modeling of longitudinal measurements for neurotoxicity risk assessment

被引:10
作者
Zhu, YL [1 ]
机构
[1] Univ S Florida, Dept Epidemiol & Biostat, Tampa, FL 33612 USA
关键词
benchmark dose; dose-time-response; functional observational battery; longitudinal data; random effects; risk assessment;
D O I
10.1002/env.725
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
Neurotoxic effects are an important non-cancer endpoint in health risk assessment and environmental regulation. Neurotoxicity tests such as neurobehavioral screenings using a functional observational battery generate longitudinal dose-response data to profile neurological effects over time. Analyses of longitudinal neurotoxicological data have mostly relied on analysis of variance; explicit dose-time-response modeling has not been reported in the literature. As dose-response modeling has become an increasingly indispensible component in risk assessment as required by the use of benchmark doses, there are strong interests in and needs for appropriate dose-response models, effective model-fitting techniques, and computation methods for benchmark dose estimation. In this article we propose a family of dose-time-response models, illustrate statistical inference of these models in conjunction with random-effects to quantify inter-subject variation, and describe a procedure to profile benchmark dose across time. We illustrate the methods through a dataset from a US/EPA experiment involving the FOB tests on rats administered to a single dose of triethyl tin (TET). The results indicate that the existing functional observational battery data can be utilized for dose-response and benchmark dose analyses and the methods can be applied in general settings of neurotoxicity risk assessment. Copyright (c) 2005 John Wiley & Sons, Ltd.
引用
收藏
页码:603 / 617
页数:15
相关论文
共 29 条
[21]   The use of score tests for inference on variance components [J].
Verbeke, G ;
Molenberghs, G .
BIOMETRICS, 2003, 59 (02) :254-262
[22]   Conditional second-order generalized estimating equations for generalized linear and nonlinear mixed-effects models [J].
Vonesh, EF ;
Wang, H ;
Nie, L ;
Majumdar, D .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2002, 97 (457) :271-283
[23]  
WATANABE I, 1980, EXPT CLIN NEUROTOXIC, P454
[24]   STATISTICAL-METHODS OF RISK ASSESSMENT FOR CONTINUOUS-VARIABLES [J].
WEST, RW ;
KODELL, RL .
COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 1993, 22 (12) :3363-3376
[25]  
WOLFINGER R, 1993, BIOMETRIKA, V80, P791, DOI 10.2307/2336870
[26]  
WOODRUFF S, 2001, THESIS U S FLORIDA
[27]  
ZHU Y, 2003, TECHNICAL GUIDANCE D
[28]  
ZHU Y, 2001, NEUROBEHAVIORAL TOXI
[29]  
1998, FED REG, V63, P26926