Modeling by Using Linear First-Order Difference Equations and its Application in Economics

Brahim Rahim, Radhia Baghdoud
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Abstract

This research discusses the modeling by using linear difference equations that conclude to understand and explain different economic phenomena, we have divided this research into two parts, the first one focused in the Linear First-Order Difference Equations with Constant Coefficients with example like explaining the “Cobweb” model to study the relationship between supply & demand and Harrod model to study the relationship between national income and economic growth. As for the second one was about case study: entitled modeling the impact of government support on the budget balance in Algeria.    We have founded that using modeling by using linear first-order difference equations with constant coefficients offers opportunities for the researchers in economics to model Economic phenomena in equations, and by trying to solve those equations to reach logic results, to eventually analyzingand explaining those results based on mathematical model.
线性一阶差分方程建模及其在经济学中的应用
本研究探讨了利用线性差分方程的建模方法来理解和解释不同的经济现象,我们将本研究分为两部分,第一部分集中在常系数线性一阶差分方程上,以解释“蜘蛛网”模型研究供需关系和Harrod模型研究国民收入与经济增长的关系为例。第二篇是关于案例研究的:题为“阿尔及利亚政府支持对预算平衡的影响建模”。我们发现,利用常系数线性一阶差分方程进行建模,为经济学研究者提供了在方程中对经济现象进行建模的机会,并试图通过求解这些方程得到逻辑结果,最终基于数学模型对这些结果进行分析和解释。
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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