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FRACTAL TOPOLOGY AND DYNAMICS OF ECONOMIC SYSTEMS
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FRACTAL TOPOLOGY AND DYNAMICS OF ECONOMIC SYSTEMS
Annotation
PII
S042473880000616-6-1
Publication type
Article
Status
Published
Authors
Igor Kohanenko 
Edition
Issue №1
Pages
87-96
Abstract
The possibilities of using fractal mathematics to assess the trend stability (persistence) of economic systems are studied. A sufficient condition for the persistence of fractals is proved, and a relation is derived for determining the persistence cycle time. The connection between the fractal topology of systems and their dynamics is proved. Application of the obtained theoretical results to budget analysis is described.
Date of publication
01.01.2007
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0
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782
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 Klejner G.B., Smolyak S.A. (2000): Ehkonometricheskie zavisimosti: printsipy i metody postroeniya. M.: Nauka.
 
 Kokhanenko I.K. (2003): Fraktal'naya razmernost' kak kriterij sistemnoj ustojchivosti // Izv. RAN. Teoriya i sistemy upravleniya. № 2.



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 Kronover R.M. (2000): Fraktaly i khaos v dinamicheskikh sistemakh. M.: POSTMARKET.
 
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 Warnecke H.J. (1993): The Fractal Company. Berlin: Springer Verlag.

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