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Let be a real linear space, and let be a real order complete PL space.
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Proof Let X be a real ordered Banach space, let A be a γ-ordered non-extended mapping and a comparison mapping M be a ( α A, λ ) -ANODM mapping, then ( A + λ M ) ( X ) = X for α A, λ > 0. It is follows that ( A + λ ω ( ω M ) ) ( X ) = X for α A, λ ω > 0. Therefore, ωM is a ( α A, λ ω ) -ANODM mapping by Lemma 2.6.
Lemma 3.4 Let X be a real ordered Banach space.
Let X be a real ordered Banach space.
Proof Let X be a real ordered Banach space, and let X × X be an ordered product Banach space.
Definition 2.6 Let X be a real ordered Banach space, and let F : X × X → X be a mapping.
Allow X to be a real ordered Banach space and C a normal cone having the normal constant (lambda_{C}).
Proof Let X be a real ordered Banach space, and let the resolvent operator J M, λ A of M exist.
Let X be a real ordered Banach space, let A : X → X be a single-valued mapping, and let M : X → 2 X be a set-valued mapping.
Definition 2.5 Let X be a real ordered Banach space, A : X → X be a single-valued mapping, and M X X → 2 X be a set-valued mapping.
Let X be a real ordered Banach space, let B : X → X be a mapping, and let I be an identity mapping on X.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com