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Many dynamical questions involve counting the number of closed orbits or the periodic points under iteration of a map.
The main difficulties to find roots of PM functions lie in the continuously increasing number of nonmonotonic points under iteration (see [15]).
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Intuitively, a topologically transitive map has points which eventually move under iteration from one arbitrary small neighborhood to any other.
Intuitively, a map possesses sensitive dependence on initial conditions if there exist points arbitrarily close to which eventually separate from by at least under iteration of.
At this point the iteration process can be repeated.
The cutoff point for iteration was 0.5 and the maximum number of iterations was 20.
γ-MYN chooses initial values for t and ω as starting point for iteration.
YN then chooses initial values for t and ω as starting point for iteration.
Fixed point iteration with dynamic under relaxation was employed to couple the solvers.
Now, let us formulate a mathematically rigorous theorem that gives assumptions under which the fixed-point iteration used to define S τ converges.
Another point is that we also tried a simple fixed point iteration but did not get a solution.
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