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Let T be a nonspreading mapping.
Let T : H → H be a nonspreading mapping.
Let be a nonspreading mapping of into itself.
Let T : C → C be a nonspreading mapping with Fix ( T ) ≠ ∅.
Let T : C → C be a nonspreading mapping with F ( T ) ≠ ∅.
Let be a nonspreading mapping of into itself such that Suppose and,, are given by (3.19).
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Proof In fact, by the assumption that T is a nonspreading mapping, hence by Remark 1.2, T is a ρ-strictly pseudo-nonspreading with ρ = 0. Taking N = 1 and A = I in Theorem 3.1, all conditions in Theorem 3.1 are satisfied.
T is a nonspreading mapping.
Then T is a nonspreading mapping.
Then the mapping T is a nonspreading mapping.
Next, we show that T 2 is a nonspreading mapping.
More suggestions(14)
be a quasiregular mapping
be a nonexpansive mapping
be a valid mapping
be a continuous mapping
be a cubic mapping
be a differentiable mapping
be a quadratic mapping
be a nondecreasing mapping
be a nonself mapping
be a bijective mapping
be a surjective mapping
be a quartic mapping
be a cyclic mapping
be a measurable mapping
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com