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来源类型Working Paper
规范类型报告
DOI10.3386/w28712
来源IDWorking Paper 28712
Policy with Stochastic Hysteresis
Georgii Riabov; Aleh Tsyvinski
发表日期2021-04-26
出版年2021
语种英语
摘要The paper develops a general methodology for analyzing policies with path-dependency (hysteresis) in stochastic models with forward looking optimizing agents. Our main application is a macro-climate model with a path-dependent climate externality. We derive in closed form the dynamics of the optimal Pigouvian tax, that is, its drift and diffusion coefficients. The dynamics of the present marginal damages is given by the recently developed functional Itô formula. The dynamics of the conditional expectation process of the future marginal damages is given by a new total derivative formula that we prove. The total derivative formula represents the evolution of the conditional expectation process as a sum of the expected dynamics of hysteresis with respect to time, a form of a time derivative, and the expected dynamics of hysteresis with the shocks to the trajectory of the stochastic process, a form of a stochastic derivative. We then generalize the results. First, we propose a general class of hysteresis functionals that permits significant tractability. Second, we characterize in closed form the dynamics of the stochastic hysteresis elasticity that represents the change in the whole optimal policy process with an introduction of small hysteresis effects. Third, we determine the optimal policy process.
主题Macroeconomics ; Public Economics ; Taxation ; Environmental and Resource Economics ; Energy ; Environment
URLhttps://www.nber.org/papers/w28712
来源智库National Bureau of Economic Research (United States)
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资源类型智库出版物
条目标识符http://119.78.100.153/handle/2XGU8XDN/586385
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GB/T 7714
Georgii Riabov,Aleh Tsyvinski. Policy with Stochastic Hysteresis. 2021.
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