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

For citation:

Mchedlova E. S. The influence of time delay on interacting scientific fields dynamics. Izvestiya VUZ. Applied Nonlinear Dynamics, 2000, vol. 8, iss. 4, pp. 113-121. DOI: 10.18500/0869-6632-2000-8-4-113-121

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Language: 
Russian
Heading: 
Nonlinear Dynamics and Humanities
Article type: 
Article
UDC: 
001:519.711.3
DOI: 
10.18500/0869-6632-2000-8-4-113-121

The influence of time delay on interacting scientific fields dynamics

Autors: 
Mchedlova Elena Sumbatovna, Saratov State University
Abstract: 

The mathematical model of two interacting scientific fields with time delays is presented. On the base of numerical simulation results and with synergetic approach the comparative analysis and qualitatively comparison with real systems behaviour is performed.

Key words: 
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Acknowledgments: 
The work was supported by the Russian Humanitarian Science Foundation (project 000-06-00268a) and a grant from the Ministry of Education of the Russian Federation (project 97-0-8.3-41).
Reference: 
  1. Kachak VV, Mchedlova ES. Nonlinear system with a delaying argument in relation to the modelling of interactions in science. In: Theses of reports 5th International School on Chaotic Oscillations and Pattern Formation. 6 — 10 October 1998, Saratov, Russia. Saratov; 1998. C.111.
  2. Mchedlova ES. The model of two time—delayed systems: from periodicity to chaos. In: Theses of reports 5th International School on Chaotic Oscillations and Pattern Formation. 6 — 10 October 1998, Saratov, Russia. Saratov; 1998. P.109.
  3. Izmailov IV, Poizner BN, Ravodin VO. Model of two scientific fields interaction with restriction of achievements growth and delay. Izvestiya VUZ. Applied Nonlinear Dynamics. 2000;8(1):70-79. (in Russian).
  4. Kachak VV, Mchedlova ES. Model of interaction between two scientific areas, taking into account the limitation of exponential growth of achievements. Izvestiya VUZ. Applied Nonlinear Dynamics. 1998;6(2):85. (in Russian).
  5. Kachak VV, Usanov DA. On the issue of interactions of scientific schools or one argument “for” the integration of educational structures. Izvestiya VUZ. Applied Nonlinear Dynamics. 1998;6(2):95. (in Russian).
  6. Trubetskov DI, Kuznetsov NI, Usanov DA. Integration is the Burden of Expectations: Socio-Economic Aspects of Integration in the Education and Science System. Saratov: College; 1998. 72 p. (in Russian).
Received: 
07.09.2000
Accepted: 
25.09.2000
Published: 
23.10.2000
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