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Cusp Catastrophe Polynomial Model: Power and Sample Size Estimation

机译:尖点突变多项式模型:功效和样本大小估计

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摘要

Guastello’s polynomial regression method for solving cusp catastrophe model has been widely applied to analyze nonlinear behavior outcomes. However, no statistical power analysis for this modeling approach has been reported probably due to the complex nature of the cusp catastrophe model. Since statistical power analysis is essential for research design, we propose a novel method in this paper to fill in the gap. The method is simulation-based and can be used to calculate statistical power and sample size when Guastello’s polynomial regression method is used to cusp catastrophe modeling analysis. With this novel approach, a power curve is produced first to depict the relationship between statistical power and samples size under different model specifications. This power curve is then used to determine sample size required for specified statistical power. We verify the method first through four scenarios generated through Monte Carlo simulations, and followed by an application of the method with real published data in modeling early sexual initiation among young adolescents. Findings of our study suggest that this simulation-based power analysis method can be used to estimate sample size and statistical power for Guastello’s polynomial regression method in cusp catastrophe modeling.
机译:Guastello的用于解决尖峰突变模型的多项式回归方法已被广泛用于分析非线性行为结果。但是,由于尖峰突变模型的复杂性,尚未针对该建模方法进行统计功效分析的报道。由于统计功效分析对于研究设计至关重要,因此本文提出了一种新颖的方法来填补空白。该方法是基于仿真的,当使用Guastello的多项式回归方法进行突变建模分析时,可用于计算统计功效和样本数量。使用这种新颖的方法,首先生成功效曲线,以描述不同模型规格下统计功效和样本大小之间的关系。然后,使用此功效曲线来确定指定统计功效所需的样本量。我们首先通过蒙特卡洛模拟生成的四个场景验证该方法,然后将该方法与实际发布的数据一起应用在模拟年轻青少年的早期性行为中。我们的研究结果表明,这种基于仿真的功效分析方法可用于估算尖峰突变模型中Guastello多项式回归方法的样本大小和统计功效。

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