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Evaluating simulation-based approaches and multivariate quadrature on sparse grids in estimating multivariate binary probit models

机译:在估计多元二进位概率模型中评估稀疏网格上基于仿真的方法和多元正交

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This paper evaluates the performance of a recently emerging multivariate quadrature-based Sparse Grids Integration (SGI) and the well-known Geweke-Hajivassiliou-Keane (GHK) simulator in estimating multivariate binary probit models. Monte Carlo exercises demonstrate that in lower dimension multivariate binary probit models, the multivariate quadrature-based SGI estimator with few quadrature points performs very well and comparable with the GHK simulator. But as the dimension of integration or dependence (error correlation) among equations increases, the GHK simulator outshines the SGI estimator. This indicates that for integration problems involving higher dimension multivariate probit models, and those with strong dependence among variables, the GHK simulator remains to be a more efficient approach.
机译:本文评估了最近出现的基于多元正交的稀疏网格集成(SGI)和著名的Geweke-Hajivassiliou-Keane(GHK)仿真器在评估多元二进制概率模型中的性能。蒙特卡洛练习证明,在低维多元二进制概率模型中,基于正交的多元SGI估计器具有很少的正交点,其性能非常好,并且可以与GHK仿真器相媲美。但是,随着方程之间的积分或依存关系(误差相关性)维数的增加,GHK仿真器将超越SGI估计器。这表明,对于涉及高维多元概率模型的集成问题以及变量之间具有很强依赖性的集成问题,GHK仿真器仍然是一种更有效的方法。

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