扫描电镜中检验不等式约束假设的一般程序

IF 2 3区 心理学 Q2 PSYCHOLOGY, MATHEMATICAL
Leonard Vanbrabant, R. Schoot, N. Loey, Y. Rosseel
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引用次数: 1

摘要

摘要社会科学和行为科学的研究人员通常对其统计模型中参数的顺序和/或符号有明确的期望。例如,研究人员可能期望回归系数β1大于回归系数β2和β3。为了检验这样一个受约束的假设,人们开发了一些特殊的方法。然而,现有的结构方程模型(SEM)方法复杂,计算量大,且缺乏软件程序。因此,在本文中,我们描述了使用R包lavaan测试SEM中阶/不等式约束假设的一般过程。我们使用似然比(LR)统计量来检验约束假设,并通过参数或Bollen-Stine bootstrapping计算得到的插件p值。由于获得的插件p值可能存在偏差,因此可以使用双自举方法。这一过程是通过一个现实生活中的例子来说明的,这个例子是关于面瘫患者的心理社会功能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A general procedure for testing inequality constrained hypotheses in SEM
Abstract. Researchers in the social and behavioral sciences often have clear expectations about the order and/or the sign of the parameters in their statistical model. For example, a researcher might expect that regression coefficient β1 is larger than regression coefficients β2 and β3. To test such a constrained hypothesis special methods have been developed. However, the existing methods for structural equation models (SEM) are complex, computationally demanding, and a software routine is lacking. Therefore, in this paper we describe a general procedure for testing order/inequality constrained hypotheses in SEM using the R package lavaan. We use the likelihood ratio (LR) statistic to test constrained hypotheses and the resulting plug-in p value is computed by either parametric or Bollen-Stine bootstrapping. Since the obtained plug-in p value can be biased, a double bootstrap approach is available. The procedure is illustrated by a real-life example about the psychosocial functioning in patients with fac...
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来源期刊
CiteScore
2.70
自引率
6.50%
发文量
16
审稿时长
36 weeks
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