Reference manual: point to implementation details of 1st order solution
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@ -2715,7 +2715,9 @@ In a stochastic context, Dynare computes one or several simulations
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corresponding to a random draw of the shocks. Dynare uses a Taylor
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corresponding to a random draw of the shocks. Dynare uses a Taylor
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approximation, up to third order, of the expectation functions (see
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approximation, up to third order, of the expectation functions (see
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@cite{Judd (1996)}, @cite{Collard and Juillard (2001a)}, @cite{Collard
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@cite{Judd (1996)}, @cite{Collard and Juillard (2001a)}, @cite{Collard
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and Juillard (2001b)}, and @cite{Schmitt-Grohé and Uríbe (2004)}).
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and Juillard (2001b)}, and @cite{Schmitt-Grohé and Uríbe (2004)}). The
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details of the Dynare implementation of the first order solution are
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given in @cite{Villemot (2011)}.
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@menu
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@menu
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* Computing the stochastic solution::
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* Computing the stochastic solution::
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@ -5032,6 +5034,11 @@ Smets, Frank and Rafael Wouters (2003): ``An Estimated Dynamic
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Stochastic General Equilibrium Model of the Euro Area,'' @i{Journal of
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Stochastic General Equilibrium Model of the Euro Area,'' @i{Journal of
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the European Economic Association}, 1(5), 1123--1175.
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the European Economic Association}, 1(5), 1123--1175.
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@item
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Villemot, Sébastien (2011): ``Solving rational expectations models at
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first order: what Dynare does,'' @i{Dynare Working Papers}, 2,
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CEPREMAP
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@end itemize
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@end itemize
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@node Command and Function Index
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@node Command and Function Index
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