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A closed dynamic model to describe and calculate the Kondratiev long wave of economic development

机译:描述和计算康德拉季耶夫经济发展长波的封闭动态模型

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摘要

A full closed mathematical model to describe and calculate Kondratiev's long wave (LW) of economic development is presented for the first time. The innovative process that generates a new long wave in the economy is described as a stochastic Poisson process. The key role in constructing production functions during both the upward and downward trends of the LW is played by the self-similarity property of the innovative process, which is determined by its fractal structure. The role of the switch from an upward wave to a downward one is played by entrepreneurial profit; this article places primary emphasis on calculation of it. The practical effect of the model developed is illustrated through predictive calculations of GDP movement paths and the number of employees in the economy and the dynamics of fixed physical capital formation and growth of labor productivity by the example of the development of the US economy during the coming sixth Kondratiev LW (2018-2050).
机译:首次提出了一个完全封闭的数学模型来描述和计算康德拉季耶夫的经济发展的长波(LW)。在经济中产生新的长波的创新过程被描述为随机泊松过程。 LW的上升趋势和下降趋势在构造生产函数中的关键作用在于创新过程的自相似性,这由其分形结构决定。从向上的波浪向向下的波浪的转变是由企业利润发挥的。本文主要强调它的计算。通过对未来几年美国经济发展的例子,通过对GDP变动路径和经济中的雇员人数以及固定实物资本形成和劳动生产率增长的动态进行预测性计算,可以说明所开发模型的实际效果。第六届孔德拉季耶夫(2018-2050)。

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