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Exact(39)

From Theorem 3.1 it follows that is the unique conjugacy between these maps such that and.

This is done for any pair of maps such that the Nielsen coincidence number is zero.

Let S, T : C → C be uniformly L-Lipschitzian and asymptotically nonexpansive type maps such that F ( S ) ∩ F ( T ) ≠ ∅.

Let be a nonempty convex subset of a topological vector space and be two multivalued maps such that.

Let f : X → Y, g : Y → Z be two maps such that g ∘ f : X → Z is sb-closed map.

Let S, T : C → C be uniformly equicontinuous and asymptotically nonexpansive type maps such that F ( S ) ∩ F ( T ) ≠ ∅.

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Similar(21)

Theorem 37 Let ( X, d ) be a generalized metric space, and let T, f : X → X be two self-maps such that T ( X ) ⊆ f ( X ) and f ( X ) is a complete subset of X.

Let be a nonexpansive mapping such that.

We will define a mapping such that.

Let be nonexpansive mapping such that.

If is a mapping such that, (2.4).

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