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Nonparametric estimation and inference under shape restrictions

机译:形状限制下的非参数估计和推断

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Economic theory often provides shape restrictions on functions of interest in applications, such as monotonicity, convexity, non-increasing (non-decreasing) returns to scale, or the Slutsky inequality of consumer theory; but economic theory does not provide finite-dimensional parametric models. This motivates nonparametric estimation under shape restrictions. Nonparametric estimates are often very noisy. Shape restrictions stabilize nonparametric estimates without imposing arbitrary restrictions, such as additivity or a single-index structure, that may be inconsistent with economic theory and the data. This paper explains how to estimate and obtain an asymptotic uniform confidence band for a conditional mean function under possibly nonlinear shape restrictions, such as the Slutsky inequality. The results of Monte Carlo experiments illustrate the finite-sample performance of the method, and an empirical example illustrates its use in an application.
机译:经济理论通常对应用中感兴趣的函数提供形状限制,例如单调性、凸性、规模收益率不增加(不减少)或消费者理论中的Slutsky不等式;但经济理论并没有提供有限维参数模型。这激发了形状限制下的非参数估计。非参数估计通常非常嘈杂。形状限制可以稳定非参数估计,而不会施加任意限制,例如可加性或单一指数结构,这可能与经济理论和数据不一致。本文解释了在可能的非线性形状约束下,如Slutsky不等式,如何估计并获得条件平均函数的渐近一致置信带。蒙特卡罗实验结果说明了该方法的有限样本性能,并通过一个实例说明了其在应用中的应用。

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