Complex Solutions of Nonconcave Dynamic Optimization Models

Dawid H, Kopel M, Feichtinger G (1997)
Economic Theory 9(3): 427-439.

Zeitschriftenaufsatz | Englisch
 
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Abstract / Bemerkung
n this paper we consider a class of time discrete intertemporal optimization models in one dimension. We present a technique to construct intertemporal optimization models with nonconcave objective functions, such that the optimal policy function coincides with any pre-specifiedC 2 function. Our result is a variant of the approach presented in a seminal paper by Boldrin and Montrucchio (1986). Whereas they solved the inverse problem for the reduced form models, we address the different question of how to construct both reduced and primitive form models. Using our technique one can guarantee required qualitative properties not only in reduced, but also in primitive form. The fact that our constructed model has a single valued and continuous optimal policy is very important as, in general, nonconcave problems yield set valued optimal policy correspondences which are typically hard to analyze. To illustrate our constructive approach we apply it to a simple nonconcave model.
Stichworte
dynamic optimization; etace_dynamic_optimization
Erscheinungsjahr
1997
Zeitschriftentitel
Economic Theory
Band
9
Ausgabe
3
Seite(n)
427-439
ISSN
0938-2259
eISSN
1432-0479
Page URI
https://pub.uni-bielefeld.de/record/2637695

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Dawid H, Kopel M, Feichtinger G. Complex Solutions of Nonconcave Dynamic Optimization Models. Economic Theory. 1997;9(3):427-439.
Dawid, H., Kopel, M., & Feichtinger, G. (1997). Complex Solutions of Nonconcave Dynamic Optimization Models. Economic Theory, 9(3), 427-439. doi:10.1007/BF01213847
Dawid, H., Kopel, M., and Feichtinger, G. (1997). Complex Solutions of Nonconcave Dynamic Optimization Models. Economic Theory 9, 427-439.
Dawid, H., Kopel, M., & Feichtinger, G., 1997. Complex Solutions of Nonconcave Dynamic Optimization Models. Economic Theory, 9(3), p 427-439.
H. Dawid, M. Kopel, and G. Feichtinger, “Complex Solutions of Nonconcave Dynamic Optimization Models”, Economic Theory, vol. 9, 1997, pp. 427-439.
Dawid, H., Kopel, M., Feichtinger, G.: Complex Solutions of Nonconcave Dynamic Optimization Models. Economic Theory. 9, 427-439 (1997).
Dawid, Herbert, Kopel, M., and Feichtinger, G. “Complex Solutions of Nonconcave Dynamic Optimization Models”. Economic Theory 9.3 (1997): 427-439.

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