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首页> 外文期刊>Working Paper Series. Monetary Economics >OPTIMAL TAXATION IN AN RBC MODEL: A LINEAR-QUADRATIC APPROACH
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OPTIMAL TAXATION IN AN RBC MODEL: A LINEAR-QUADRATIC APPROACH

机译:RBC模型中的最佳税收:一种线性二次方法

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We reconsider the optimal taxation of income from labor and capital in the stochastic growth model analyzed by Chari et al. (1994, 1995), but using a linear-quadratic (LQ) approximation to derive a log-linear approximation to the optimal policy rules. The example illustrates how inaccurate "naive" LQ approximation --- in which the quadratic objective is obtained from a simple Taylor expansion of the utility function of the representative household --- can be, but also shows how a correct LQ approximation can be obtained, which will provide a correct local approximation to the optimal policy rules in the case of small enough shocks. We also consider the numerical accuracy of the LQ approximation in the case of shocks of the size assumed in the calibration of Chari et al. We find that the correct LQ approximation yields results that are quite accurate, and similar in most respects to the results obtained by Chari et al. using a more computationally intensive numerical method.
机译:我们在Chari等人分析的随机增长模型中重新考虑了劳动和资本收入的最优税收。 (1994,1995),但使用线性二次(LQ)逼近来推导最优策略规则的对数线性逼近。该示例说明了如何获得不精确的“天真” LQ近似值,其中从代表家庭的效用函数的简单泰勒展开中获得了二次目标,但是还显示了如何获得正确的LQ近似值。 ,这样可以在冲击较小的情况下为最佳政策规则提供正确的本地近似值。我们还考虑了在Chari等人的校准中假设的尺寸受到冲击的情况下LQ逼近的数值精度。我们发现正确的LQ逼近可以得出非常准确的结果,并且在大多数方面都与Chari等人获得的结果相似。使用计算量更大的数值方法。

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