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AI 根据所提供的论文材料归类:摘要依据成本最小化行为和成本方程系统估计企业无效率,直接涉及结构估计。

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关注这篇论文的作者
Subal C Kumbhakar

技术无效率与配置无效率的联合测度

研究问题
在企业成本最小化框架下,如何同时估计技术无效率与投入配置无效率,并将其引起的成本增加与随机噪声区分?
方法与思路
作者构建包含超越对数成本函数和成本份额方程的非线性随机效应系统,用贝叶斯MCMC估计企业及投入层面的无效率。
材料陈述的贡献
摘要称方法可联合测度两类无效率;在500家美国商业银行样本中,投入错配平均使成本增加13%,属于模型内估计。
阅读关注点
应核对无效率与噪声的可分离条件、成本最小化限制、随机效应分布与先验敏感性,以及企业层面的后验不确定性。
阅读边界
摘要未提供识别细节或稳健性检验,银行结果依赖成本系统设定;货币金额存在格式异常,不能据此重建数值,需查原文。

原文摘要

This article estimates technical and allocative inefficiencies and increase in costs therefrom of individual firms using a translog cost system consisting of the cost function and the cost share equations. We call it a nonlinear random-effects system because technical and allocative inefficiencies are random (hence the term random effects) and are separated from the random noise terms appearing in each equation of the system, and because the inefficiency terms appear in the system in a highly nonlinear fashion, which helps in separating them from random errors. We use Bayesian inference procedures based on Markov chain Monte Carlo (MCMC) techniques to estimate the proposed system. Inferences on firm-specific technical inefficiency and both input-specific and firm-specific allocative inefficiencies are developed using MCMC techniques. We apply the new methods to a sample of 500 U.S. commercial banks. We focus on input allocation problem based on the assumption that banks minimize cost. Empirical results show that cost for the top (bottom) 10% of banks is increased by at least 3% (11%) due to technical inefficiency. In contrast, very few banks are found to be efficient in allocating all the inputs. Costs are increased by 13% on average due to input misallocation. Increase in costs due to both technical and allocative inefficiencies for the top (bottom) 10% of the banks is at least 11% (29%). When translated into dollar figures, this result indicates that elimination of technical and allocative inefficiencies would save the top (bottom) 10% of the banks more than $$.20 ($$3.56) million. We also find that none of the banks in our sample exceeded the efficient scale size, although most of them were operating near their optimum scale (unitary returns to scale).

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