An Introduction to Dynamical Systems and Chaos
Series: University Texts in the Mathematical Sciences;
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Product details:
- Edition number 2
- Publisher Springer Nature Singapore
- Date of Publication 23 February 2025
- Number of Volumes 1 pieces, Book
- ISBN 9789819976973
- Binding Paperback
- See also 9789819976942
- No. of pages688 pages
- Size 235x155 mm
- Language English
- Illustrations XVII, 688 p. 243 illus., 49 illus. in color. Illustrations, black & white 640
Categories
Long description:
This book discusses continuous and discrete nonlinear systems in systematic and sequential approaches. The unique feature of the book is its mathematical theories on flow bifurcations, nonlinear oscillations, Lie symmetry analysis of nonlinear systems, chaos theory, routes to chaos and multistable coexisting attractors. The logically structured content and sequential orientation provide readers with a global overview of the topic. A systematic mathematical approach has been adopted, featuring a multitude of detailed worked-out examples alongside comprehensive exercises. The book is useful for courses in dynamical systems and chaos and nonlinear dynamics for advanced undergraduate, graduate and research students in mathematics, physics and engineering.
The second edition of the book is thoroughly revised and includes several new topics: center manifold reduction, quasi-periodic oscillations, Bogdanov–Takens, periodbubbling and Neimark–Sacker bifurcations, and dynamics on circle. The organized structures in bi-parameter plane for transitional and chaotic regimes are new active research interest and explored thoroughly. The connections of complex chaotic attractors with fractals cascades are explored in many physical systems. Chaotic attractors may attain multiple scaling factors and show scale invariance property. Finally, the ideas of multifractals and global spectrum for quantifying inhomogeneous chaotic attractors are discussed.
MoreTable of Contents:
1. Continuous Dynamical Systems.- 2. Linear Systems.- 3. Phase Plane Analysis.- 4. Stability Theory.- 5. Oscillation.- 6. Theory of Bifurcations.- 7. Hamiltonian Systems.- 8. Symmetry Analysis.- 9. Discrete Dynamical Systems.- 10. Some maps.- 11. Conjugacy Maps.- 12. Chaos.- 13. Fractals.- 14. Turbulence: Reynolds to Kolmogrov and Beyond.- Index.
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