american
American Physical Society
Amplitude Equations
bifurcation
Category=PDE
Category=PHD
Centre Manifold Reduction
Chaotic Attractor
Cortical Position
Critical Manifold
diagram
eq_bestseller
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_science
experimental nonlinear science
Fast Subsystem
FitzHugh Nagumo System
high dimensional systems
Homoclinic Orbits
hopf
Hopf Bifurcation
LGN Neuron
Low Dimensional Dynamical Systems
Mexican Hat
neural modeling techniques
nonlinear systems in biological research
orbits
Ordinary Differential Equations
pattern formation theory
periodic
Periodic Orbits
physical
quantum chaos analysis
Slow Fast Decomposition
Slow Manifold
society
spatiotemporal dynamics
spiral
Spiral Wave
Stable Manifold
Steady State Bifurcation
Stokes Parameters
Strange Attractor
Tuning Curve
Unstable Manifold
Vice Versa
wave
Product details
- ISBN 9780750308625
- Weight: 776g
- Dimensions: 156 x 234mm
- Publication Date: 01 Aug 2002
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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Nonlinear dynamics has been successful in explaining complicated phenomena in well-defined low-dimensional systems. Now it is time to focus on real-life problems that are high-dimensional or ill-defined, for example, due to delay, spatial extent, stochasticity, or the limited nature of available data. How can one understand the dynamics of such systems? Written by international experts, Nonlinear Dynamics and Chaos: Where Do We Go from Here? assesses what the future holds for dynamics and chaos. The chapters address one or more of the broad and interconnected main themes: neural and biological systems, spatially extended systems, and experimentation in the physical sciences. The contributors offer suggestions as to what they see as the way forward, often in the form of open questions for future research.
J Hogan, A.R Krauskopf, Mario di Bernado, Eddie R. Wilson, Hinke M. Osinga, Martin E. Homer, Alan R. Champneys
