Near/far matching: A study design approach to instrumental variables

被引:41
作者
Mike Baiocchi
Dylan S. Small
Lin Yang
Daniel Polsky
Peter W. Groeneveld
机构
[1] Department of Statistics, Stanford University, 390 Serra Mall
[2] Department of Veterans Affairs, Center for Health Equity Research and Promotion, Philadelphia Veterans Affairs Medical Center, Philadelphia PA
[3] Department of Medicine, University of Pennsylvania School of Medicine, Philadelphia PA
[4] Leonard Davis Institute of Health Economics, University of Pennsylvania, Philadelphia PA
[5] Department of Statistics, Wharton School, University of Pennsylvania, Philadelphia PA
基金
美国国家科学基金会;
关键词
Binary outcomes; Comparative effectiveness; Instrumental variables; Matching; Medicare data; Study design;
D O I
10.1007/s10742-012-0091-0
中图分类号
学科分类号
摘要
Classic instrumental variable techniques involve the use of structural equation modeling or other forms of parameterized modeling. In this paper we use a nonparametric, matching-based instrumental variable methodology that is based on a study design approach. Similar to propensity score matching, though unlike classic instrumental variable approaches, near/far matching is capable of estimating causal effects when the outcome is not continuous. Unlike propensity score matching, though similar to instrumental variable techniques, near/far matching is also capable of estimating causal effects even when unmeasured covariates produce selection bias. We illustrate near/far matching by using Medicare data to compare the effectiveness of carotid arterial stents with cerebral protection versus carotid endarterectomy for the treatment of carotid stenosis. © 2012 Springer Science+Business Media, LLC.
引用
收藏
页码:237 / 253
页数:16
相关论文
共 30 条
[1]  
Angrist J., Estimation of limited dependent variable models with dummy endogenous regressors: Simple strategies for empirical practice, JBES, 19, pp. 2-16, (2001)
[2]  
Angrist J.D., Imbens G.W., Rubin D., Identification of causal effects using instrumental variables (with Discussion), J. Am. Stat. Assoc., 91, pp. 444-455, (1996)
[3]  
Angrist J., Pischke J., Mostly Harmless Econometrics, (2009)
[4]  
Avriel M., Nonlinear Programming, (1976)
[5]  
Baiocchi M., Small D., Lorch S., Rosenbaum P., Building a stronger instrument in an observational study of perinatal care for premature infants, J. Am. Stat. Assoc., 105, pp. 1285-1296, (2010)
[6]  
Barnett H.J., Eliasziw M., Meldrum H.E., Taylor D.W., Do the facts and figures warrant a 10-fold increase in the performance of carotid endarterectomy on asymptomatic patients?, Neurology, 46, 3, pp. 603-608, (1996)
[7]  
Bhattacharya J., Goldman D., McCaffrey D., Estimating probit models with self-selected treatments, Stat. Med., 25, pp. 389-413, (2006)
[8]  
Bound J., Jaeger D.A., Baker R.M., Problems with instrumental variables estimation when the correlation between the instruments and the endogenous explanatory variable is weak, J. Am. Stat. Assoc., 90, pp. 443-450, (1995)
[9]  
Cai B., Small D., Ten Have T., Two-stage instrumental variable methods for estimating the causal odds ratio: Analysis of bias, Stat. Med., 30, pp. 1809-1824, (2011)
[10]  
Derigs U., Solving nonbipartite matching problems by shortest path techniques, Ann. Oper. Res., 13, pp. 225-261, (1988)