Solving DSGE Models Without a Grid

Oren Levintal
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引用次数: 1

Abstract

This paper presents a global solution method to DSGE models, which does not depend on a grid and hence does not suffer from the curse of dimensionality. The method enables to approximate the Taylor series of the policy function at any arbitrary point of the state space. Once the Taylor series is approximated at a given point, the constant term of the series provides the model solution at that point. Since the solution is not based on a grid, the computational costs are significantly lower compared to grid-based methods, because the model is solved only at points of interests (e.g. along a simulation path). Accuracy is high, compared to other methods, and it improves significantly by discretizing time into short periods.
解决没有网格的DSGE模型
本文提出了一种DSGE模型的全局求解方法,该方法不依赖于网格,因而不受维数诅咒的影响。该方法可以逼近策略函数在状态空间任意点的泰勒级数。一旦泰勒级数在某一点近似,级数的常数项就提供了该点的模型解。由于该解决方案不基于网格,因此与基于网格的方法相比,计算成本显着降低,因为模型仅在感兴趣的点(例如沿着仿真路径)进行求解。与其他方法相比,精度很高,并且通过将时间离散为短周期显著提高。
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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