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The increasing returns to scale CES production function and the law of diminishing marginal returns

机译:规模化CES生产函数的收益递增以及边际收益递减规律

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摘要

This article analyzes the constant elasticity of substitution (CES) production function when there are increasing returns to scale and the elasticity of substitution exceeds 1, which I refer to as the explosive case of the CES. For this explosive case of the CES, the article demonstrates a new and surprising result: marginal and average products of labor and capital approach infinity as either labor or capital approach infinity. Obviously, in this explosive case of the CES, the law of diminishing marginal returns is eventually violated in a dramatic way. Some implications of this result for growth theory are discussed. The article concludes by deriving, for this explosive case of the CES, lower and upper bounds for the capital labor ratio which are consistent with the law of diminishing marginal returns.
机译:本文分析了规模收益递增且替代弹性超过1时的替代生产(CES)函数的恒定弹性,我将其称为CES的爆炸性案例。对于CES的爆炸性案例,本文展示了一个新的令人惊讶的结果:劳动和资本的边际和平均产品趋近于无穷,而劳动或资本趋近于无穷。显然,在CES的爆炸性事件中,边际收益递减规律最终被戏剧性地违反了。讨论了该结果对增长理论的一些含义。本文的结论是,对于CES的爆炸性案例,得出了资本劳动比率的上下限,这与边际收益递减规律是一致的。

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  • 来源
    《Southern Economic Journal》 |2015年第2期|408-415|共8页
  • 作者

    Layson Stephen K.;

  • 作者单位

    UNCG, Dept Econ, Greensboro, NC 27402 USA;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
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  • 入库时间 2022-08-17 23:21:13

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