Article information

2011 , Volume 16, ¹ 4, p.37-49

Zamay S.S., Okhonin V.A., Denisenko V.V.

Skeleton-continuous models of controlled spatially distributed social and economical activity

A continuous approach to mathematical simulation of spatial and time dependent distributions of population density is presented. The case when spatial dynamics of society can be represented as a tendency to reach a stationary condition is described on the base of variation principles, analogous to those used in physics for solution of the elliptic equations. Sources, potentials, boundary conditions and characteristics of environment are controlled by spatial skeleton of regional economy and living conditions. Generally the structure and parameters of the generating functional and the corresponding equations are complicated and require verification against real data. The mathematical model and numerical simulation results, which demonstrate a constructive approach on several examples of analysis of spatial inhomogeneities resettlement are presented.

[full text]
Keywords: dynamics of society, mathematical model, variation principle, numerical method

Author(s):
Zamay SergeyS.
PhD. , Professor
Position: Leading research officer
Office: Siberian State Technological University
Address: 660049, Russia, Krasnoyarsk, Mira street, 82
Phone Office: (391) 2653001
E-mail: szamay@akadem.ru

Okhonin VictorA.
PhD. , Senior Scientist
Office: University of Ottawa
Address: Canada, Ottawa, Krasnoyarsk, Mira street, 82
Phone Office: (613) 5625800
E-mail: okhonin@yandex.ru

Denisenko Valery Vasilyevich
Dr. , Senior Scientist
Position: Leading research officer
Office: Institut Computing Simulation of SB RAS
Address: 660036, Russia, Krasnoyarsk, Akademgorodok
Phone Office: (391) 249 57 41
E-mail: denisen@icm.krasn.ru


Bibliography link:
Zamay S.S., Okhonin V.A., Denisenko V.V. Skeleton-continuous models of controlled spatially distributed social and economical activity // Computational technologies. 2011. V. 16. ¹ 4. P. 37-49
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