Dynamics Control of the Complex Systems via Nondifferentiability

被引：33

作者：

Nejneru, Carmen ^{[1
]}

Nicuta, Anca ^{[2
]}

Constantin, Boris ^{[1
]}

Manea, Liliana Rozemarie ^{[3
]}

Teodorescu, Mirela ^{[4
]}

Agop, Maricel ^{[5
,6
]}

机构：

[1] Gheorghe Asachi Tech Univ Iasi, Fac Mat Sci & Engn, Iasi 700050, Romania

[2] Gheorghe Asachi Tech Univ Iasi, Fac Civil Engn & Bldg Serv, Iasi 700050, Romania

[3] Gheorghe Asachi Tech Univ Iasi, Fac Text Leather Engn & Ind Management, Iasi 700050, Romania

[4] Inst Macromol Chem Petru Poni Iasi, Iasi, Romania

[5] Gheorghe Asachi Tech Univ Iasi, Fac Machine Mfg & Ind Management, Dept Phys, Iasi 700050, Romania

[6] Univ Sci & Technol, Lasers Atoms & Mol Phys Lab, F-59655 Lille, France

来源：

JOURNAL OF APPLIED MATHEMATICS | 2013年

关键词：

FRACTALS;

D O I：

10.1155/2013/137056

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

A new topic in the analyses of complex systems dynamics, considering that the movements of complex system entities take place on continuum but nondifferentiable curves, is proposed. In this way, some properties of complex systems (barotropic-type behaviour, self-similarity behaviour, chaoticity through turbulence and stochasticization, etc.) are controlled through nondifferentiability of motion curves. These behaviours can simulate the standard properties of the complex systems (emergence, self-organization, adaptability, etc.).

引用

页数：12

共 38 条

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