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If, then there exists a sequence in such that.
From, there exists a sequence in such that and hence.
Then for any there exists a sequence of trigonometric polynomials (1.8).
By the definition of infimum there exists a sequence, such that.
Since is a -nonexpansive-type map, therethexistsists a sequence such that (2.22).
By Lemma 2.1, there exists a sequence of points, and such that (3.1).
Thus, for an arbitrary sequence with, there exists a sequence such that (4.18).
Suppose that, then there exists a sequence of natural numbers such that.
Under the hypotheses of Lemma 2.7, there exists a sequence of in such that.
Then there exists a sequence of diffeomorphisms fk converging to f in the Sobolev Orlicz space W1,Φ Ω,R2).
Then, there exists a sequence for.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com