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By, there exists an open neighborhood of such that.
By Lemma 3.1, there exists an open neighborhood of such that (3.8).
Then by Theorem 4, there exists an open open α-Q-cover {W1,W2,….
has at least three solutions in and, moreover, for each, there exists an open interval (1.4).
By (3) and compactness of, there exists an open neighborhood of the zero element of such that.
Then there exists an open ball, denoted by Ω such that L < ( F, x ref ) ∪ { x ref } ⊂ Ω.
Since is a generalized -majorized, for each, there exists an open neighborhood of in and a generalized -mapping such that.
Then there exists an open subset (Omega_{0} subsetOmega) such that (u in C^{1 }(Omega_{0},{ mathbb{R}}^{N})).
Since is continuous with convex compact values, then there exists an open neighborhood of such that (3.7).
We show that there exists an open neighborhood N 0 of y 0 in X such that N 0 ⊂ Σ.
By Lemma 3.1, there exists an open neighborhood of such that whenever, which implies that, that is, is open.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com