Abstract
In recent years, a new mathematical problem has been proposed in the engineering literature. The main features of this problem, called closed-loop Stackelberg (CLS) problem, can be described in the following way.
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References
Basar, T. (1979): “Information Structures and Equilibria in Dynamic Games”, in New Trends in Dynamic System Theory and Economics, M. Aoki and A. Marzollo, eds., Academic Press, New York.
Basar, T. and Selbuz, H. (1979): “Closed-Loop Stackelberg Strategies with Applications in the Optimal Control of Multilevel Systems”, IEEE Transactions on Automatic Control 166–179.
Chang, T. S. and Ho, Y. C. (1981): “Incentive Problems: A Class of Stochastic Stackelberg Closed-Loop Dynamic Games”, Systems and Control Letters, 16–21.
Chang, T. S. and Luh, P. B. (1984): “Deriviation of Necessary and Sufficient Conditions for Single-Stage Stackelberg Games via the Inducible Region Concept”, IEEE Transactions on Automatic Control, 63–66.
Chow, G. C. (1981): Econometric Analysis by Control Methods. John Wiley & Sons, New York.
Green, R. and Laffont, J. J. (1979): Incentives in Public Decision-Making. North-Holland Publishing Company, Amsterdam.
Hamalainen, R. P. (1981): “On the Cheating Problem in Stackelberg Games”, International Journal of Systems Science, 753–770.
Ho, Y. C., Luh, P. B., and Muralidharan, R, (1981): “Information Structure, Stackelberg Games and Incentive Controllability”, IEEE Transactions on Automatic Control, 454–460.
Ho, Y. C., Luh, P. B., and Olsder, G. J. (1982): “A Control Theoretic View on Incentives”, Automatica 18, 167–179.
Kydland, F. (1975): “Noncooperative and Dominant Player Solutions in Discrete Dynamic Games”, International Econometric Review, 321–335.
Kydland, F. and Prescott, E. C. (1977): “Rules Rather than Discretion: The Inconsistency of Optimal Plans”, 473–491.
Kreps, D. M. and Wilson, R. (1982a): “Reputation and Imperfect Information”, Journal of Econometric Theory 25, 253–279.
Luh, P. B., Chang, S. C., and Chang, T. S. (1984): “Solutions and Properties of Multi-Stage Stackelberg Games”, Automatica 20, 251–256.
Luh, P. B., Chang, T. S., and Ning, T. (1984), “Three Level Stackelberg Decision Problems”, IEEE Transactions on Automatic Control, 280–282.
Milgrom, P. and Roberts, T. (1982): “Predation, Reputation and Entry Deterrence”, Journal of Econometric Theory, 27, 280–312.
Moulin, H. (1981): Théorie des jeux pour l’économie et la politique. Hermann, Paris.
Rosenthal, R. W. (1981): “Games of Perfect Information, Predatory Pricing and the Chain-Store Paradox”, Journal of Econometric Theory 25, 92–100.
Selten, R. (1978): “The Chain-Store Paradox”, Theory and Decision 9, 127–159
Simaan, M. and Cruz, J. B., Jr. (1973): “Aditional Aspects of the Stackelberg Strategy in Nonzero Sum Games”, Journal of Optimization Theory and Application, 613–626.
Tirole, J. (1983): “Jeux dinamiques: un guide pour l’utilisateur”, Revue d’Economie Politique 4, 550–575.
Tolwinski, B. (1981): “Closed-Loop Stackelberg Solution to a Multistage Linear-Quadratic Game”, Journal of Optimization Theory and Application, 485–501.
Tolwinski, B. (1983): “A Stackelberg Solution of Dynamic Games”, IEEE Transactions on Automatic Control, 85–93.
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© 1987 Martinus Nijhoff Publishers, Dordrecht
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Carraro, C. (1987). Hierarchical Games for Macroeconomic Policy Analysis. In: Carraro, C., Sartore, D. (eds) Developments of Control Theory for Economic Analysis. Advanced Studies in Theoretical and Applied Econometrics, vol 7. Springer, Dordrecht. https://doi.org/10.1007/978-94-009-3495-5_13
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DOI: https://doi.org/10.1007/978-94-009-3495-5_13
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