Theoretical Productivity Indices

R. Robert Russell
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引用次数: 5

Abstract

Theoretical productivity indices provide a framework for comparing productivity levels over time or across economic units. Prominent approaches—generalizations of the classic Solow model of technical change to encompass multiple outputs—have come to be known as the Malmquist index and the Hicks-Moorsteen index. The former employs radial distance functions to measure productivity change in either input or output space, whereas the latter employs ratios of radial distance functions in each space to measure the relative change. When production below the frontier is taken into account, the Malmquist index decomposes naturally into the effects of shifts in the production frontier and changes in inefficiency. Other decomposition concepts encompass components like scale effects. Nonradial measures of productivity change in the full input–output space have been formulated using hyperbolic and directional distance functions. Also discussed are dual productivity indices (employing cost and revenue functions) and aggregation of productivity indices across economic units.
理论生产率指标
理论生产率指数为比较不同时期或不同经济单位的生产率水平提供了一个框架。突出的方法——将经典的索洛技术变革模型概括为包含多种产出的模型——已被称为马姆奎斯特指数和希克斯-摩尔斯汀指数。前者使用径向距离函数来衡量输入或输出空间的生产率变化,而后者使用每个空间中径向距离函数的比率来衡量相对变化。当考虑到边界以下的生产时,马尔姆奎斯特指数自然分解为生产边界转移和低效率变化的影响。其他分解概念包含了像规模效应这样的组件。在全投入产出空间中,生产率变化的非径向度量已经使用双曲和定向距离函数进行了表述。还讨论了双重生产率指数(采用成本和收入函数)和跨经济单位的生产率指数汇总。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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