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Let be any arbitrary solution of (3.34).
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Let be an arbitrary solution of (2.2).
Let x be an arbitrary solution of this problem.
Let be an arbitrary solution of system (1.5).
Let u be an arbitrary solution of problem (2.1 - 2.3 2.1 - 2.3
Let be an arbitrary solution of (3.1) with period.
Now let u be an arbitrary solution of problem (1.1).
Then for and a.e.. For, let be an arbitrary solution of the problem (2.21).
Proof Let { ( x n, y n ) } be an arbitrary solution of (1).
In the following lemma (λ, u) ∈ ℝ × X will be an arbitrary solution of (3.2).
Let (u(t)in C^{1}_{omega }) be an arbitrary solution of (2.1) with period ω.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com