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Exact(1)
Supposed for each,, then by condition (i), we have for each, is nonempty and convex.
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Suppose, for each, that the set (3.5).
Suppose, for each, that is demiclosed at and the set (3.8).
Suppose for each (tinOmega), (x_{0}(t)in H) is solution of the RGVIP (2.1).
Translation 4. Suppose, for each, is the maximum compression rate that user is willing to tolerate.
Suppose, for each, that there exists such that is a contraction with constant.
Suppose, for each, that is upper semi-continuous and the set (3.1).
Suppose for each the set is nonempty and for each there exists a point such that and (7.5).
Suppose for each (t_0in R) there exists (T_{t_0}) such that the BLR condition is satisfied for (L^{(1)}) on ([t_0,T_{t_0}]).
Corollary 2.5 Let ( X, M, ∗ ) be a complete fuzzy metric space and suppose for each h > 1, lim n → ∞ ∗ i = n ∞ M ( x, y, t h i ) = 1.
Theorem 2.3 Let ( X, M, ∗ ) be a complete fuzzy metric space and suppose for each h > 1, lim n → ∞ ∗ i = n ∞ M ( x, y, t h i ) = 1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com