Author:
Polyanskii Ivan S.,Polyanskaya Inna V.,Loginov Kirill O.
Abstract
In the article, to solve the problem of assessing the information impact on the electorate during election campaigns, algorithmic solutions, including a mathematical model, a numerical scheme and algorithmic implementations, are formed. This assessment is reduced to determining the instantaneous values of the number of voters who prefer a candidate (party), taking into account: the positive or negative stochastic nature of the impact of mass media; interpersonal interaction; two-step assimilation of information; the presence of a variety of mass media, social groups and a list of candidates. The mathematical model is based on a generalized model of information confrontation in a structured society and, with the introduction of stochastic components in the intensity of agitation, it is reduced to solving the FokkerPlanckKolmogorov equation. For its study in the formulation of the Galerkin method, a numerical scheme is proposed and the order of its convergence is determined. In relation to the basic procedures of the numerical scheme, the features of the algorithmic implementation are clarified.
Publisher
Povolzhskiy State University of Telecommunications and Informatics
Subject
General Earth and Planetary Sciences,General Environmental Science
Reference14 articles.
1. Samarskiy A.A., Mikhailov A.P. Math Modeling. Moscow: Fizmatlit, 2001, 320 p. (In Russ.)
2. Petrov A.P., Maslov A.I., Tsaplin N.A. Modeling the choice of positions by individuals during information confrontation in society. Matematicheskoe modelirovanie, 2015, vol. 27, no. 12, pp. 137–148. URL: http://mi.mathnet.ru/mm3684 (In Russ.)
3. МОДЕЛИРОВАНИЕ СПАДА ОБЩЕСТВЕННОГО ВНИМАНИЯ К ПРОШЕДШЕМУ РАЗОВОМУ ПОЛИТИЧЕСКОМУ СОБЫТИЮ, "Доклады Академии наук"
4. Моделирование выбора позиций индивидами при информационном противоборстве с двухкомпонентной повесткой
5. Mihajlov A.P. et al. Development of a model for the dissemination of information in society. Matematicheskoe modelirovanie, 2014, vol. 26, no. 3, pp. 65–74. URL: http://mi.mathnet.ru/mm3459 (In Russ.)
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2 articles.
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