Recent Advances and Future Directions in Causality, Prediction, and Specification Analysis 2012
DOI: 10.1007/978-1-4614-1653-1_18
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Smooth Constrained Frontier Analysis

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Cited by 27 publications
(16 citation statements)
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“…To separate them, the empirical studies have been assuming asymmetric distribution to the efficiencies (usually a half-normal), while they used to assume that random errors follow a symmetric distribution (usually the standard normal) (Aigner et al , 1977). Even though the SFA is traditionally parametric, the latter improvements have given it some degrees of convergence with non-parametric models, which are referred as the non-parametric or semiparametric SFA (Banker and Maindiratta, 1992; Fan et al , 1996; Kneip and Simar, 1996; Kumbhakar et al , 2017; Kuosmanen and Kortelainen, 2012; Noh, 2014; Parmeter and Racine, 2013). Essentially, Fan et al (1996) and Kneip and Simar (1996) provided the baseline studies for these methodologies.…”
Section: Literature Reviewmentioning
confidence: 99%
“…To separate them, the empirical studies have been assuming asymmetric distribution to the efficiencies (usually a half-normal), while they used to assume that random errors follow a symmetric distribution (usually the standard normal) (Aigner et al , 1977). Even though the SFA is traditionally parametric, the latter improvements have given it some degrees of convergence with non-parametric models, which are referred as the non-parametric or semiparametric SFA (Banker and Maindiratta, 1992; Fan et al , 1996; Kneip and Simar, 1996; Kumbhakar et al , 2017; Kuosmanen and Kortelainen, 2012; Noh, 2014; Parmeter and Racine, 2013). Essentially, Fan et al (1996) and Kneip and Simar (1996) provided the baseline studies for these methodologies.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Another feasible option under multiple shape constraints is to adapt the elegant kernel regression device of Hall and Huang (2001) and Du et al (2013). This idea has recently been implemented by Parmeter and Racine (2013) and improved in Noh (2014) by developing kernel-type boundary smoothers computed via quadratic programming, with suitably selected bandwidths. A drawback of this method so far is, however, that it does not ensure perfectly the desired monotonicity or monotone concavity constraints.…”
Section: Discussionmentioning
confidence: 99%
“…This justifies the concavity property of the frontier function ϕ.x/, which is known in economics as diminishing marginal returns. Thus, the differentiability of ϕ.x/ across the support of the covariate is a desirable microeconomic feature if one is interested in measuring the responsiveness of output to changes in the input (see, for example, Parmeter and Racine (2013)). This is particularly important if one is interested in returns to scale, which are defined as the sum of input elasticities, which in turn rely on the second derivative ϕ .x/.…”
Section: Data Examplesmentioning
confidence: 99%
“…(Du, Parmeter and Racine 2013) extend this estimation to further impose convexity useful for production function applications. For a useful discussion, see (Henderson and Parmeter 2009), (Parmeter and Racine 2013) and (Yagi, Johnson and Kuosmanen 2016). In this paper we are focused on developing a hinge function formulation and do not consider the kernel regression based approaches.…”
Section: Introductionmentioning
confidence: 99%