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Fixed point theory is concerned with investigating a wide variety of issues such as the existence (and uniqueness) of fixed points, the construction of fixed points, etc.
Fix ( T ) the set of fixed points of T. .
Fix ( T ) the set of fixed points of T. Lemma 2.1 ([4]).
We denote the set of fixed points of f by Fix(f).
(operatorname{Fix}(T)) denotes the set of fixed points of the mapping T; 3.
Our fixed point results do not guarantee the uniqueness of fixed points, however, an appropriate application of condition (6) of Theorem 1 yields the uniqueness of fixed points.
The existence of fixed points, closed orbits and the unions of fixed points and the trajectories connecting them is shown.
Such curve consists of fixed points of F.
We denote be the set of fixed points of.
Denote by the set of fixed points of, that is,.
Moreover, the set of fixed points of T is nonempty.
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