Skip Nav Destination
Dynamics of Particles and Rigid Bodies: A Self-Learning Approach
ISBN:
9781119463207
No. of Pages:
386
Publisher:
ASME Press
Publication date:
2019
Chapters 2–8 focused on a single objective: finding the equations governing the motion of a system consisting of particles and rigid bodies, a process commonly known as mathematical modeling. Nonetheless, while models constitute the fundamental basis upon which everything else is built, the process of fully understanding and controlling the dynamic behavior of a system cannot be fully realized without analyzing its response, a process commonly known as mathematical analysis.
As you may have noticed in the previous chapters, models of particles and rigid bodies in motion are described by one or more non-linear ordinary differential equations. As...
9.1
Basic Definitions
9.2Equilibrium Solutions of Dynamical Systems
9.3Stability and Classification of Equilibrium Solutions
9.4Phase-plane Representation of the Dynamics
9.5Bifurcation of Equilibrium Solutions
9.6Basins of Attraction
Exercises
References
This content is only available via PDF.
You do not currently have access to this chapter.
Email alerts
Related Chapters
Dynamic Simulations to Become Expert in Order to Set Fuzzy Rules in Real Systems
International Conference on Advanced Computer Theory and Engineering, 4th (ICACTE 2011)
Modeling of Boost-Phase Ground Based Interception against Long and Mid Range Attacking Ballistic Misiles
International Conference on Advanced Computer Theory and Engineering (ICACTE 2009)
Protect Voiceprint Template Based on Chaff Matrix
International Symposium on Information Engineering and Electronic Commerce, 3rd (IEEC 2011)
Dynamic Ordinary Differential Equation Modeling of Stock Market Prediction with Gene Expression Programming
International Conference on Mechanical and Electrical Technology, 3rd, (ICMET-China 2011), Volumes 1–3
Related Articles
Self-Similarity and Beyond: Exact Solutions of Nonlinear Problems
Appl. Mech. Rev (November,2001)
Use of Optimal Homotopy Asymptotic Method and Galerkin’s Finite Element Formulation in the Study of Heat Transfer Flow of a Third Grade Fluid Between Parallel Plates
J. Heat Transfer (September,2011)
Numerical Simulation of Noninteger Order System in Subdiffusive, Diffusive, and Superdiffusive Scenarios
J. Comput. Nonlinear Dynam (May,2017)