OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
Hree variants of the dynamic model of a duopoly are considered. Here’s one of the stationary points is the Cournot point. We study the movement around these points and the optimal investment control in a linear approximation. The equations of dynamics of variables for equilibrium, developing and cri...
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Main Author: | |
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Format: | Article |
Language: | English |
Published: |
Publishing House of the State University of Management
2018-08-01
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Series: | Вестник университета |
Subjects: | |
Online Access: | https://vestnik.guu.ru/jour/article/view/1121 |
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Summary: | Hree variants of the dynamic model of a duopoly are considered. Here’s one of the stationary points is the Cournot point. We study the movement around these points and the optimal investment control in a linear approximation. The equations of dynamics of variables for equilibrium, developing and crisis markets in a linear approximation are obtained. A quasi-optimal Pareto maximization strategy for the vector prot criterion, using a linear convolution of the criteria along with the linearization of the dierential dynamics equations in the vicinity of the stationary points, is proposed. |
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ISSN: | 1816-4277 2686-8415 |