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Solving and simulating unbalanced growth models using linearization about the current state

机译:使用关于当前状态的线性化求解和模拟不平衡增长模型

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This paper presents an adjustment to commonly used linear approximation methods for dynamic stochastic general equilibrium (DSGE) models. Policy functions approximated around the steady state will be inaccurate away from the steady state. In some cases the model may not have a well-defined steady state, or the nature of the steady state may be at odds with its off-steady-state dynamics. We show how to simulate a DSGE model with no well-defined steady state by approximating about the current state. Our method minimizes the error associated with a finite-order Taylor-series expansion of the model's characterizing equations. This method is easily implemented and has the advantage of mimicking highly non-linear behavior. It also requires choosing N out of 2N possible roots from a matrix quadratic equations and the choice of this root not obvious away from the steady state. HoweVer, simulations show that using the same criteria as when linearizing about the steady state yield reasonable, well-fitting results. (C) 2016 Elsevier B.V. All rights reserved.
机译:本文介绍了对动态随机一般均衡(DSGE)模型的常用线性逼近方法的调整。围绕稳态近似的策略功能将偏离稳态。在某些情况下,模型可能没有明确定义的稳态,或者稳态的性质可能与非稳态动态不一致。我们展示了如何通过近似当前状态来模拟没有明确定义的稳态的DSGE模型。我们的方法使模型特征方程的有限阶泰勒级数展开相关的误差最小化。此方法易于实现,并且具有模仿高度非线性行为的优点。它还需要从矩阵二次方程中从2N个可能的根中选择N个,并且从稳定状态出发,选择这个根也不是很明显。 HoweVer,仿真显示,使用与线性化稳态时相同的标准可以得出合理的拟合结果。 (C)2016 Elsevier B.V.保留所有权利。

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