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Solving the stochastic growth model by backsolving with a particular nonlinear form for the decision rule
Christopher A. Sims
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Article
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peer-review
20
Scopus citations
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Dive into the research topics of 'Solving the stochastic growth model by backsolving with a particular nonlinear form for the decision rule'. Together they form a unique fingerprint.
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Mathematics
Decision Rules
83%
Growth Model
76%
Euler Equations
65%
Stochastic Model
64%
Equilibrium Model
46%
Quadratic Approximation
44%
Linear Approximation
37%
Approximation Error
36%
Sector
35%
Forcing
33%
Shock
33%
Disturbance
32%
Form
28%
Boundary conditions
22%
Simulation
21%
Standards
18%
Class
10%
Business & Economics
Stochastic Growth Model
100%
Euler Equations
90%
Decision Rules
69%
Stochastic Equilibrium
50%
Approximation Error
50%
Neoclassical Growth Model
42%
Exogenous Shocks
39%
Boundary Conditions
36%
Violations
32%
Approximation
28%
Simulation
22%
Social Sciences
equilibrium model
51%
simulation
26%