Dynamical Systems: Theoretical and Experimental Analysis : Łódź, Poland, December 7-10, 2015. 1st ed. 2016

種類:

電子ブック

責任表示:

edited by Jan Awrejcewicz

出版情報:

Cham : Springer International Publishing : Imprint: Springer, 2016

著者名:

• Awrejcewicz, Jan.
• SpringerLink (Online service)

シリーズ名:

Springer Proceedings in Mathematics & Statistics ; 182

ISBN:

9783319424088 [3319424084]    

注記:

Bifurcation and Stability at Finite and Infinite Degrees-of-Freedom (P. B. Bèda) -- Reduction of low frequency acoustical resonances inside bounded space using eigenvalue problem solutions and topology optimization (A. Błażejewski) -- Analysis of the Macro Fiber Composite Characteristics for Energy Harvesting Efficiency (M. Borowiec, M. Bocheński, J. Gawryluk, M. Augustyniak) -- Research of modified mechanical sensor of atomic force microscope (V. Bučinskas, A. Dzedzickis, N. Šešok, E. Šutinys and Igor Iljin) -- Nonlinear dynamics of the car driving system with a sequential manual transmission (R. Bulín, M. Hajžman, Š. Dyk, M, Byrtus) -- Random attractors for Von Karman plates subjected to multiplicative white noise loadings (H. Chen, D. Cao, J. Jiang) -- The use of Fuzzy Logic in the control of an inverted pendulum (A. Chmielewski, R. Gumiński, P. Maciąg and J. Mączak) -- Artificial neural network for stabilization of the flexible rope submerged in sea water (Ł. Drąg) -- Analysis of non-autonomous linear ODE
The book is the second volume of a collection of contributions devoted to analytical, numerical and experimental techniques of dynamical systems, presented at the international conference "Dynamical Systems: Theory and Applications," held in Łódź, Poland on December 7-10, 2015. The studies give deep insight into new perspectives in analysis, simulation, and optimization of dynamical systems, emphasizing directions for future research. Broadly outlined topics covered include: bifurcation and chaos in dynamical systems, asymptotic methods in nonlinear dynamics, dynamics in life sciences and bioengineering, original numerical methods of vibration analysis, control in dynamical systems, stability of dynamical systems, vibrations of lumped and continuous sytems, non-smooth systems, engineering systems and differential equations, mathematical approaches to dynamical systems, and mechatronics.

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