2007, Vol.10, No.2, pp.184-187
A piecewise linear 1-dimensional map is introduced and studied. The map
has a marginally stable fixed point (MSFP) at the origin and this
leads to sticking motions of the chaotic orbits near the MSFP. It
is found numerically that this system exhibits
fluctuations. An extension of the system to an area-preserving
2-dimensional map is also discussed.
Key words:
intermittency, power-law decay of correlation functions
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