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The analysis of mathematical models associated to some economic growth processes with endogenous population

机译:与内生人口的某些经济增长过程相关的数学模型的分析

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The aim of this paper is to extend the study done by [5]. Here, we will analyze two mathematical models associated to some economic growth processes with endogenous population depending on the current fertility. The first model is a version of the Ramsey model in continuous and infinite time with the Cobb-Douglas production function. In the second model we consider the AK production function. The mathematical models of these economical growth processes lead to two optimal control problems with an infinite horizon. The necessary conditions for optimality are given for both economic problems. Using the optimality conditions we prove the existence, the uniqueness and the stability of the steady states.
机译:本文的目的是扩展由[5]完成的研究。在这里,我们将分析两个数学模型,这些模型与某些具有内生人口的经济增长过程有关,这取决于当前的生育率。第一个模型是具有Cobb-Douglas生产函数的连续无限的Ramsey模型的版本。在第二个模型中,我们考虑AK生产函数。这些经济增长过程的数学模型导致了无限期的两个最优控制问题。给出了两个经济问题的最优性必要条件。利用最优条件,我们证明了稳态的存在性,唯一性和稳定性。

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