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Exact(51)
Define for a fixed point.
The standard result for a fixed point iteration is the contraction mapping theorem.
We recall some definitions of topological types for a fixed point ( x 1, x 2 ).
Indeed, for a fixed point, we have that for, and hence (2.3).
For a fixed point to be critical we require that both these equations be satisfied.
In practice, a candidate for a fixed point must be constructed or must be shown to exist.
Similar(9)
In almost all papers, authors do not describe any algorithm for constructing a fixed point for the asymptotic nonexpansive mapping.
The solution sought for is a fixed point of the periodic signal mapping.
Also, we give a numerical experiment for approximating a fixed point in these examples.
Finally, we apply our main results for proving a fixed point theorem involving a cyclic mapping.
We apply our main results for proving a fixed point theorem involving a cyclic mapping.
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