King-Plosser-Rebelo GAUSS programmes

Morten Ravn

QM&RBC Codes from Quantitative Macroeconomics & Real Business Cycles

Abstract: There are four programmes with notations that follow King et al, 1987, very closely. The programmes are GAUSS versions of MATLAB programmes by KPR. The linearized economy is solved for the optimal decision rules using the saddle point stability property of the competitive equilibrium. 1) DYN.E - setting up the basic system matrices and manipulating the system. 2) MDR.E - solving for the Markov-decision rules 3) IMP.E - computing impulse responses and transitions towards the steady state 4) SIMUL.E - simulating the model with stochastic shocks. Results are HP-filtered but moments of 'raw' data can be computed directly. STEP 1 AND 2 SHOULD ALWAYS BE COMPLETED BEFORE 3 OR 4 There are 4 example files in DYN.X1, MDR.X1, IMP.X1, AND SIMUL.X1. These illustrate the simplest model economy from KPR, 1988a

Language: GAUSS
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Downloads: (external link)
https://dge.repec.org/codes/ravn/dyn.e program code (application/x-gauss)
https://dge.repec.org/codes/ravn/mdr.e program code (application/x-gauss)
https://dge.repec.org/codes/ravn/imp.e program code (application/x-gauss)
https://dge.repec.org/codes/ravn/simul.e program code (application/x-gauss)
https://dge.repec.org/codes/ravn/dyn.x1 example file (application/x-gauss)
https://dge.repec.org/codes/ravn/mdr.x1 example file (application/x-gauss)
https://dge.repec.org/codes/ravn/imp.x1 example file (application/x-gauss)
https://dge.repec.org/codes/ravn/simul.x1 example file (application/x-gauss)
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Related works:
Journal Article: Production, Growth and Business Cycles: Technical Appendix (2002)
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Persistent link: https://EconPapers.repec.org/RePEc:dge:qmrbcd:104

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