Solving the Stochastic Growth Model by Linear-Quadratic Approximation and by Value-Function Iteration
- 1 January 1990
- journal article
- research article
- Published by Taylor & Francis in Journal of Business & Economic Statistics
- Vol. 8 (1) , 23-26
- https://doi.org/10.1080/07350015.1990.10509768
Abstract
This article describes three approximation methods I used to solve the growth model (Model 1) studied by the National Bureau of Economic Research's nonlinear rational-expectations-modeling group project, the results of which were summarized by Taylor and Uhlig (1990). The methods involve computing exact solutions to models that approximate Model 1 in different ways. The first two methods approximate Model 1 about its nonstochastic steady state. The third method works with a version of the model in which the state space has been discretized. A value function iteration method is used to solve that model.Keywords
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This publication has 4 references indexed in Scilit:
- Solving the Stochastic Growth Model by Backsolving With a Particular Nonlinear Form for the Decision RuleJournal of Business & Economic Statistics, 1990
- Solving the Stochastic Growth Model by Linear-Quadratic ApproximationJournal of Business & Economic Statistics, 1990
- Linear-Quadratic Approximation and Value-Function Iteration: A ComparisonJournal of Business & Economic Statistics, 1990
- Solving Nonlinear Stochastic Growth Models: A Comparison of Alternative Solution MethodsJournal of Business & Economic Statistics, 1990