Comparison of Two Dynamic Models of Economic Growth

Q3 Engineering
A. Chernyaev
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引用次数: 0

Abstract

Two dynamic models of economic growth with the same balance equation are considered.  First, we establish the solution of the Harrod-Domar model with time-dependent coefficient of the capital intensity of income growth. (Previously, the only constant coefficients were considered.) Second, we show that in the Solow model with the Cobb-Douglas production function, the capital intensity of income growth depends on time. Comparing these models, we demonstrate the effectiveness of the setting optimal control problems (maximization of the integral discounted utility function) in the extended the Harrod-Domar model.
两种经济增长动态模型的比较
考虑了两个具有相同平衡方程的经济增长动态模型。首先,我们建立了具有收入增长资本强度随时间变化系数的Harrod-Domar模型的解。(以前只考虑了常数系数。)其次,我们证明了在具有Cobb Douglas生产函数的Solow模型中,收入增长的资本强度取决于时间。比较这些模型,我们证明了在扩展的Harrod-Domar模型中设置最优控制问题(积分折扣效用函数的最大化)的有效性。
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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来源期刊
Advances in Systems Science and Applications
Advances in Systems Science and Applications Engineering-Engineering (all)
CiteScore
1.20
自引率
0.00%
发文量
0
期刊介绍: Advances in Systems Science and Applications (ASSA) is an international peer-reviewed open-source online academic journal. Its scope covers all major aspects of systems (and processes) analysis, modeling, simulation, and control, ranging from theoretical and methodological developments to a large variety of application areas. Survey articles and innovative results are also welcome. ASSA is aimed at the audience of scientists, engineers and researchers working in the framework of these problems. ASSA should be a platform on which researchers will be able to communicate and discuss both their specialized issues and interdisciplinary problems of systems analysis and its applications in science and industry, including data science, artificial intelligence, material science, manufacturing, transportation, power and energy, ecology, corporate management, public governance, finance, and many others.
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