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Moreover, the amplitudes robust against change in delay can also be obtained from the discrete map.
Conditions of the existence and stability of period-T solutions are obtained by means of the discrete map.
Another candidate, often found in the physics literature, is (Chaos\(_{\lambda})\) A discrete map is chaotic if it has a positive global Lyapunov exponent.
From the above equations, we can get a discrete map version of the two-room model as follows.
For instance (Smith 1998, pp. 181 2), (Chaos\(_{te})\) A discrete map is chaotic just in case it exhibits topological entropy: Let \(f\) be a discrete map and \(\{W_{i}\}\) be a partition of a bounded region \(W\) containing a probability measure which is invariant under \(f\).
We relate an oscillatory behavior of the network to the destabilization phenomenon of a steady state caused by the interactions in a simple discrete map.
Similar(44)
We introduce an approach for extracting landscape pattern information from gradient surfaces using a thresholding approach to discretize gradient surfaces into multiple discrete maps according to forest cover density.
It is shown that these discretizations fall within the class of quantum walks, i.e. discrete maps for complex fields, whose continuum limit delivers Dirac-like relativistic quantum wave equations.
This allows the construction of discrete maps from one event to the next.
We study the control of chaos in one-dimensional discrete maps as they often occur in modelling population dynamics.
One strategy for devising a definition for chaos is to begin with discrete maps and then generalize to the continuous case.
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