Memorized Discrete Systems and Time-delay
Nonfiction, Science & Nature, Science, Physics, Chaotic Behavior, Technology, Reference & Language, Reference
| Author: | Albert C. J. Luo | ISBN: | 9783319427782 |
| Publisher: | Springer International Publishing | Publication: | November 18, 2016 |
| Imprint: | Springer | Language: | English |
| Author: | Albert C. J. Luo |
| ISBN: | 9783319427782 |
| Publisher: | Springer International Publishing |
| Publication: | November 18, 2016 |
| Imprint: | Springer |
| Language: | English |
This book examines discrete dynamical systems with memory—nonlinear systems that exist extensively in biological organisms and financial and economic organizations, and time-delay systems that can be discretized into the memorized, discrete dynamical systems. It book further discusses stability and bifurcations of time-delay dynamical systems that can be investigated through memorized dynamical systems as well as bifurcations of memorized nonlinear dynamical systems, discretization methods of time-delay systems, and periodic motions to chaos in nonlinear time-delay systems.
The book helps readers find analytical solutions of MDS, change traditional perturbation analysis in time-delay systems, detect motion complexity and singularity in MDS; and determine stability, bifurcation, and chaos in any time-delay system.
This book examines discrete dynamical systems with memory—nonlinear systems that exist extensively in biological organisms and financial and economic organizations, and time-delay systems that can be discretized into the memorized, discrete dynamical systems. It book further discusses stability and bifurcations of time-delay dynamical systems that can be investigated through memorized dynamical systems as well as bifurcations of memorized nonlinear dynamical systems, discretization methods of time-delay systems, and periodic motions to chaos in nonlinear time-delay systems.
The book helps readers find analytical solutions of MDS, change traditional perturbation analysis in time-delay systems, detect motion complexity and singularity in MDS; and determine stability, bifurcation, and chaos in any time-delay system.
