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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Autor principal: Y. Aganin
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Lenguaje:RU
Publicado: Publishing House of the State University of Management 2018
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Acceso en línea:https://doaj.org/article/0ba133089e2c4e32b92ab39f4cceb74c
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spelling oai:doaj.org-article:0ba133089e2c4e32b92ab39f4cceb74c2021-12-03T07:43:26ZOPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT1816-42772686-841510.26425/1816-4277-2018-8-99-105https://doaj.org/article/0ba133089e2c4e32b92ab39f4cceb74c2018-08-01T00:00:00Zhttps://vestnik.guu.ru/jour/article/view/1121https://doaj.org/toc/1816-4277https://doaj.org/toc/2686-8415Hree 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 prot criterion, using a linear convolution of the criteria along with the linearization of the dierential dynamics equations in the vicinity of the stationary points, is proposed.Y. AganinPublishing House of the State University of Managementarticleduopolydynamic modellinear approximationinvestmentoptimal controlSociology (General)HM401-1281Economics as a scienceHB71-74RUВестник университета, Vol 0, Iss 8, Pp 99-105 (2018)
institution DOAJ
collection DOAJ
language RU
topic duopoly
dynamic model
linear approximation
investment
optimal control
Sociology (General)
HM401-1281
Economics as a science
HB71-74
spellingShingle duopoly
dynamic model
linear approximation
investment
optimal control
Sociology (General)
HM401-1281
Economics as a science
HB71-74
Y. Aganin
OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
description 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 prot criterion, using a linear convolution of the criteria along with the linearization of the dierential dynamics equations in the vicinity of the stationary points, is proposed.
format article
author Y. Aganin
author_facet Y. Aganin
author_sort Y. Aganin
title OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
title_short OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
title_full OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
title_fullStr OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
title_full_unstemmed OPTIMAL CONTROL OF INVESTMENTS AROUND COURNOT POINT
title_sort optimal control of investments around cournot point
publisher Publishing House of the State University of Management
publishDate 2018
url https://doaj.org/article/0ba133089e2c4e32b92ab39f4cceb74c
work_keys_str_mv AT yaganin optimalcontrolofinvestmentsaroundcournotpoint
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