Exact(1)
Moreover, if for x ∈ Fix ( T ), x ⪯ z for all z ∈ X, one has the uniqueness of the fixed point.
Similar(59)
for all By letting we immediately have the uniqueness of.
Assume that w is regular, then we have the uniqueness of w-limit.
Moreover, if X is -directed, we have the uniqueness of the fixed point.
We also have the uniqueness result whose proof follows from similar arguments used in Theorem 3.4.
The breaking away to get to fresh idea territory brings ideas that have the uniqueness that will give customers the reason to pause and consider.
Moreover, if X × X is ( S 1, S 2 ) -bidirected, then we have the uniqueness of the coupled fixed point.
Moreover, if X × X is ( S 1, S 2 ) -bidirected, we have the uniqueness of the fixed point.
Here, (Omega_{lambda}={xinOmega: operatorname{dist} x,partialOmega )>lambda}), by the arbitrariness of λ, we have the uniqueness of the solution.
Moreover, if for all (x,yin X), there exists (zin X) such that (xpreceq z) and (ypreceq z), we have the uniqueness of a fixed point.
Since we have the uniqueness of the Laplace transform, a 1-resolvent family is the same as a C 0 -semigroup whereas a 2-resolvent family corresponds to the concept of sine family; see [18].
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