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Differential-difference equations in economics: On the numerical solution of vintage capital growth models

机译:经济学中的差分差分方程:在复古资本增长模型的数值解

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摘要

In this papel, we examine techniques for the analytical and numerical solution of statedependent differential-difference equations. Such equations occur in the continuous time modelling of vintage capital growth models, which form a particularly important class of models in modern economic growth theory. The theoretical treatment of non-statedependent differential-difference equations in economics has already been discussed by Benhabib and Rustichini (1991). In general, though, the state-dependence of a model prevents its analytical solution in all but the simplest of cases. We review a numerical method for solving state-dependent models, using sorne simple examples to illustrate our discussion. In addition, we analyse the Solow vintage capital growth model. We conclude by mentioning a crucial unresolved issue related to this topic.
机译:在本白皮书中,我们研究了状态相关的微分方程的解析和数值解的技术。这些方程式出现在老式资本增长模型的连续时间建模中,这些模型在现代经济增长理论中形成了特别重要的一类模型。 Benhabib和Rustichini(1991)已经讨论了经济学中非状态相关微分方程的理论处理。但是,总的来说,除了最简单的情况外,模型的状态依赖性会阻止模型的解析解。我们使用简单的示例来说明我们的讨论,从而回顾一种求解状态依赖模型的数值方法。此外,我们分析了Solow老式资本增长模型。最后,我们提及与该主题相关的关键未解决问题。

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