Torrent details for "Moreira O. Nonlinear and Complex Systems 2017" Log in to bookmark
Controls:
×
Report Torrent
Please select a reason for reporting this torrent:
Your report will be reviewed by our moderation team.
×
Report Information
Loading report information...
This torrent has been reported 0 times.
Report Summary:
| User | Reason | Date |
|---|
Failed to load report information.
×
Success
Your report has been submitted successfully.
Checked by:
Category:
Language:
None
Total Size:
30.2 MB
Info Hash:
40E54413B92435C3A32EFB6E5ABD5DA5616E3383
Added By:
Added:
April 20, 2026, 6:44 p.m.
Stats:
|
(Last updated: April 20, 2026, 6:49 p.m.)
| File | Size |
|---|---|
| Moreira O. Nonlinear & Complex Systems 2017.pdf | 30.2 MB |
Name
DL
Uploader
Size
S/L
Added
-
367.4 MB
[45
/
10]
2023-07-02
| Uploaded by indexFroggy | Size 367.4 MB | Health [ 45 /10 ] | Added 2023-07-02 |
-
17.5 MB
[39
/
4]
2023-07-27
| Uploaded by indexFroggy | Size 17.5 MB | Health [ 39 /4 ] | Added 2023-07-27 |
-
23.6 MB
[100
/
27]
2025-12-21
| Uploaded by andryold1 | Size 23.6 MB | Health [ 100 /27 ] | Added 2025-12-21 |
-
1020.8 MB
[25
/
15]
2025-08-09
| Uploaded by Anonymous | Size 1020.8 MB | Health [ 25 /15 ] | Added 2025-08-09 |
NOTE
SOURCE: Moreira O. Nonlinear and Complex Systems 2017
-----------------------------------------------------------------------------------
COVER
-----------------------------------------------------------------------------------
MEDIAINFO
Textbook in PDF format This book aims to provide an overview of the recent research devoted to nonlinear and chaotic systems by discussing the modeling of different phenomena. It will ncompass methods and techniques from the analysis of nonlinear ordinary differential equations, perturbation theory, bifurcation analysis and chaos synchronization. It contains 19 chapters, organized into 3 sections: Section 1 - Resonance Phenomena, Nonlinear Vibrations and Waves. Section 2 - Perturbation Theory and Homotopy Perturbation Methods. Section 3 - Bifurcation Analysis and Chaos Synchronization. Section 1 is centered on the analysis of nonlinear ordinary differential equations. It devoted to the study of resonance, oscillations and waves phenomena of from the point of view of dynamical systems close to resonances or bifurcation points. This will include review approximate methods for strongly nonlinear differential equations with oscillations (e.g. Lindstedt-Poincare method and Krylov-Bogoliubov first approximate method) and introduce the normal forms theory for simplifying nonlinear dynamical systems. It will consider examples of coupled nonlinear oscillators, including Drinfeld-Sokolov system and Haken–Kelso–Bunz model (rhythmic movement patterns in human bimanual coordination). Section 2 is focused on the perturbation methods, singular perturbation problem, homotopy perturbation method, variational method, and successive complementary expansion method (a combination of the homotopy and singular perturbation methods). It will include examples of these methods applied to boundary problems, nonlinear large-amplitude oscillations, and nonlinear integral-differential equations. Section 3 is first focused bifurcation analysis, in particular, the Hopf bifurcation of nonlinear dynamic systems. It will include the examples of the Hopf bifurcation as applied to neural networks and Boussinesq systems. Next, it will investigate a higher-order nonlinear Schrödinger equation with non-Kerr term by using the bifurcation theory method as well as the dynamics of a ring of seven unidirectionally coupled nonlinear Duffing oscillators using Fast Fourier Transform analysis presented in the form of a bifurcation graph. The second subject covered in this section is the chaos synchronization, which occurs when two or more dissipative chaotic systems are coupled. The first example will be an adaptive control scheme developed to analyze the generalized adaptive chaos synchronization with uncertain chaotic behavior parameters between two identical chaotic dynamic systems. The second example is the synchronization of a four-dimensional Lorenz-Stenflo system modeled by an electronic circuit. The last example investigates the chaos synchronization of a three-dimensional autonomous nonlinear system (called the general T-system)
×