Complex Motions and Chaos in Nonlinear Systems
Published on 22. April 2016
VIII, 276 pages
978-3-319-28764-5 (ISBN)
Description
This book brings together 12 chapters on a new stream of research examining complex phenomena in nonlinear systems-including engineering, physics, and social science. Complex Motions and Chaos in Nonlinear Systems provides readers a particular vantage of the nature and nonlinear phenomena in nonlinear dynamics that can develop the corresponding mathematical theory and apply nonlinear design to practical engineering as well as the study of other complex phenomena including those investigated within social science.
More details
Series
Edition
1st ed. 2016
Language
English
Place of publication
Cham
Switzerland
Publishing group
Springer International Publishing
Target group
Professional and scholarly
Product notice
Reflowable
Illustrations
VIII, 276 p. 40 illus., 37 illus. in color.
File size
15,36 MB
ISBN-13
978-3-319-28764-5 (9783319287645)
DOI
10.1007/978-3-319-28764-5
Schweitzer Classification
Other editions
Additional editions
Valentin Afraimovich | José António Tenreiro Machado | Jiazhong Zhang
Complex Motions and Chaos in Nonlinear Systems
Book
05/2016
Springer
€53.49
Shipment within 10-15 days
Content
Chapter 1 Detection of the Quasi-Periodic Processes in Experimental Measurements: Reduction to an "ideal experiment.- Chapter 2 Some Singularities in Fluid Dynamics and Their Bifurcation Analysis.- Chapter 3 Finite Element Analysis of the Nonlinear Fluid-Membrane Interactions Using a Modified Characteristic-Based Split (CBS) Scheme.- Chapter 4 Lock-in behaviors of an airfoil with local excitation in low Reynolds number flow.- Chapter 5 Plasma flow control: progress and problems.- Chapter 6 Hidden dimensions in an Hamiltonian system on networks.- Chapter 7 Input-Output Mechanism of the Discrete Chaos Extension.- Chapter 8 : Steady state solution for a Rayleigh's piston in a temperature gradient.- Chapter 9 Analytical period-m motions in a parametric, quadratic nonlinear oscillator.- Chapter 10 Period-m motions to chaos in the Duffing oscillator via a discretization technique.
