Titlebook: Dynamic General Equilibrium Modeling; Computational Method Burkhard Heer,Alfred Mau?ner Textbook 20092nd edition Springer-Verlag GmbH Germa

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Internationales Polarjahr 2007/2008s case, the value function is a finite dimensional object. For instance, if the state space is one-dimensional and has elements . = {.,., …,.}, the value function is just a vector of . elements where each element gives the value attained by the optimal policy if the initial state of the system is .

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Wissenschaftsjahr 2008 — Die Mathematikilibrium (DGE) model: (1) in terms of a policy function that relates the model‘s decision or control variables to the model‘s state variables or (2) in terms of a system of stochastic difference equations that determines the time paths of the model‘s endogenous variables. The method presented in thi

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Grundlagen der betrieblichen Optimierung,ns and determines the best approximation via Monte-Carlo simulations. In this chapter, we also employ methods from function approximation. Yet, these methods are not limited to functions that determine the agents‘ conditional expectations, nor do they necessarily resort to simulation techniques to f

OTTER

Allokationstheorie und Wirtschaftspolitiktion of the individual state variable(s). While we focus on the computation of the stationary equilibrium in this chapter, you will learn how to compute the dynamics of such an economy in the next chapter..The representative agent framework has become the standard tool for modern macroeconomics. It

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Theorie wirtschaftspolitischer Reformenealth, but also with regard to their age. First, you will learn how to compute a simple overlapping generations model (OLG model) where each generation can be represented by a homogeneous household. Subsequently, we study the dynamics displayed by the typical Auerbach-Kotlikoff model. We will pay pa

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Ziele staatlicher Wirtschaftspolitikhese models are already familiar to you from previous chapters and will only be modified in order to allow for the more complex age structure of OLG models. In particular, we will apply the log-linearization from Chapter 2, the algorithm for the computation of the stationary distribution from Chapte

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Modelle der politischen Einflussnahme material gathered here is found in any undergraduate textbook on linear algebra as, e.g., L. (1987). For the more advanced subjects B. (1989) as well as G. and V. L. (1996) are good references. In addition, many texts on econometrics review matrix algebra, as, e.g., G. (2003), Appendix A, or J. et

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