Volchenkov, Dimitri.

概要

作品:	2 作品在 7 項出版品 1 種語言

書目資訊

New perspectives on nonlinear dynamics and complexity by: Volchenkov, Dimitri.; SpringerLink (Online service); Online Conference on Nonlinear Dynamic Complexity (2020 :); Luo, Albert C. J. (書目-電子資源)

Mathematical methods in modern complexity science by: Volchenkov, Dimitri.; Tenreiro Machado, J. A.; SpringerLink (Online service) (書目-電子資源)

The many facets of complexity science = in memory of Professor Valentin Afraimovich / by: Volchenkov, Dimitri.; SpringerLink (Online service) (書目-電子資源)

Nonlinear dynamics, chaos, and complexity = in memory of Professor Valentin Afraimovich / by: Volchenkov, Dimitri.; SpringerLink (Online service) (書目-電子資源)

Mathematical analysis of urban spatial networks / by: Volchenkov, Dimitri.; Blanchard, Philippe. (書目-語言資料,印刷品)

Survival under uncertainty = an introduction to probability models of social structure and evolution / by: Volchenkov, Dimitri.; SpringerLink (Online service) (書目-電子資源)

Mathematical topics on modelling complex systems = in memory of Professor Valentin Afraimovich / by: Tenreiro Machado, J. A.; Volchenkov, Dimitri.; SpringerLink (Online service); Afraĭmovich, V. S., (書目-電子資源)

Regularity and stochasticity of nonlinear dynamical systems by: Leoncini, Xavier.; SpringerLink (Online service); Volchenkov, Dimitri. (書目-電子資源)

Mathematical analysis of urban spatial networks by: Volchenkov, Dimitri.; SpringerLink (Online service); Blanchard, Philippe. (書目-語言資料,印刷品)

主題

Network analysis (Planning) Complex Systems. Applied Dynamical Systems. Nonlinear mechanics Applications of Mathematics. Human Geography. Socio- and Econophysics, Population and Evolutionary Models. Complexity. Uncertainty (Information theory) Social Structure, Social Inequality. Engineering Mathematics. Nonlinear systems- Mathematical models. Uncertainty- Mathematical models. Vibration, Dynamical Systems, Control. System theory- Mathematical models. Nonlinear Optics. City planning- Statistical methods. Cities and towns- Mathematical models. Communities- Mathematical models. Architecture- Mathematical models. Landscape/Regional and Urban Planning. Societal Aspects of Physics. Dynamical Systems and Ergodic Theory. Computational Intelligence. Mathematical and Computational Engineering Applications. Engineering Mechanics. Dynamics. Partial Differential Equations. Mathematical Physics. Physics. Cities, Countries, Regions. Engineering. Differentiable dynamical systems. Multibody Systems and Mechanical Vibrations. Philosophy of the Social Sciences. Nonlinear theories. Applications of Nonlinear Dynamics and Chaos Theory. Dynamical Systems. Waves, instabilities and nonlinear plasma dynamics.