Nonlinear dynamics and integrable systems
The study of chaos in maps and differential equations is by now a
standard branch of applied mathematics, with many potential
applications in population biology, mechanics and fluid mechanics,
for example. Less easy to analyse are chaotic solutions in
differential-delay equations, and also the application of the theory
of chaotic dynamics to partial differential equations. This last topic
is of some interest, in view of the continuing quest to understand how
turbulence arises in fluid flows.
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