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For completeness, let us state the definition of an extremal point in the setting of -trees.
For the existence of a best proximity point in the setting of partially ordered metric spaces, see [9 13].
Other known results of fixed point in the setting of partial metric spaces we can get considering suitable simulation functions.
In 2012, Colao et al. [8] first established the existence for an equilibrium point in the setting of Hadamard manifolds.
And they proved the weak convergence of process (1.3) to a common fixed point in the setting of a Hilbert space.
We shall also use α-admissible pairs to investigate the existence and uniqueness of a common fixed point in the setting of uniform spaces.
Similar(48)
Now, we state and prove the uniqueness of fixed points in the setting of a complete partially ordered metric space.
One can find the existence of coupled fixed points in the setting of partially order metric space in [18 24].
So there is natural and essential to study existence of fixed points in the setting of locally convex spaces.
We describe two cases of acute bowel obstruction with isolated transition points in the setting of long-term peritoneal dialysis.
It is perhaps worthwhile to consider the last two points in the setting of human clinical trials.
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