ISSN 0869-6632 (Print)
ISSN 2542-1905 (Online)

For citation:

Alekseeva E. I., Medvedev I. G. Mathematical model of election under extreme conditions with transborder flows. Izvestiya VUZ. Applied Nonlinear Dynamics, 2002, vol. 10, iss. 1, pp. 137-145. DOI: 10.18500/0869-6632-2002-10-1-137-145

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Language: 
Russian
Heading: 
Nonlinear Dynamics in Action
Article type: 
Article
UDC: 
517.9:577.3
DOI: 
10.18500/0869-6632-2002-10-1-137-145

Mathematical model of election under extreme conditions with transborder flows

Autors: 
Alekseeva Elena Igorevna, Dorodnicyn Computing Centre of RAS
Medvedev Igor Georgievich, Keldysh Institute of Applied Mathematics (Russian Academy of Sciences)
Abstract: 

The electoral behavior of population under condition of alternative election is investigated from the point of view of nonlinear dynamics, social psychology and sociology. Mathematical models of mechanisms of socio-psychological dynamics have been described and analyzed for the concrete local ethnic region. Also the problem of stability as a whole of the model with transborder flows has been evaluated. Some applications оf thе theory to the estimation of the resources оf social security control have been considered.

Key words: 
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Reference: 
  1. Moiseev NN. Mathematics Performs an Experiment. Moscow: Nauka; 1979. 224 p. (in Russian).
  2. Kapitsa SP, Kurdyumov SP, Malinetsky GG. Synergetics and Future Forecasts. Moscow: Nauka; 1997. 286 p. (in Russian).
  3. Malinetsky GG, Potapov AB. Rusla and jokers: a neural network view of complex dynamics. Izvestiya VUZ. Applied Nonlinear Dynamics. 1998;6(4):18-30 (in Russian).
  4. Malinetsky GG. “Historical mechanics” and nonlinear dynamics. Izvestiya VUZ. Applied Nonlinear Dynamics. 1997;5(4) (in Russian).
  5. Chernavsky DS. Synergy and Information. Moscow: Nauka; 2001. 244 p. (in Russian).
  6. Shvedovsky VA. On the occurrence of random fluctuations in the model of imitative behavior. In: Issues of Modeling Socio-Economic Objects. Moscow: Central Economics and Mathematics Institute AS USSR; 1978. P. 87-99 (in Russian).
  7. Meshalkin LD, editor. Psychological Measurements. Moscow: Mir; 1967. 195 p. (in Russian).
  8. Zabrodin YM, Pakhomov AP, editors. Psychophysics of discrete and continuous problems. Moscow: Nauka; 1985. 214 p. (in Russian).
  9. Bourdieu P. Sociology of Politics. Moscow: Socio-Logos; 1993. 333 p. (in Russian).
  10. Bautin NN, Leontovich EA. Methods and Techniques for Qualitative Research of Dynamic Systems on a Plane. Moscow: Nauka; 1990. 488 p. (in Russian).
  11. Alekseeva EI, Kirzhner VM. Dependence of the stability of a set of dynamical systems on the structure of the coupling between them. Dokl. Math. 1991;42(1):10-13.
  12. Alekseeva EI, Kirzhner VM, Kuznetsov VA. Structures and collective behavior. In: New in Life, Science, Technology. Series «Mathematics, Cybernetics». No. 3. Moscow: Znanie; 1991. 48 p. (in Russian).
Received: 
25.01.2002
Accepted: 
05.03.2002
Available online: 
14.12.2023
Published: 
31.07.2002
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