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Therefore, according to Theorem 2.2, there exists a function such that the sequence converges to and.
As a consequence there exists a function (uin L^{frac{(beta +1)2_{s}^{2}}(Omega)).
Since is a -distance on, there exists a function satisfying (u2) ~(u5) and satisfies (u1).
for all. is continuous and there exists a function such that.
Since is a -distance on, there exists a function satisfying (u2) (u2).
If and, then there exists a function, which provides a solution to (3.9).
Hence, according to [22, Theorem ], there exists a function satisfying (1.6) and inequality (3.1), with.
Then there exists a function satisfying (2.10).
There exists a function g s.t.
If there exists a function such that (4.114).
Furthermore, assume that there exists a function such that (3.18).
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