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In Section 4 we study different problems regarding set-valued mappings in these spaces.
Therefore neither continuity, nor linearity for the considered mappings in these theorems is applied.
We can find some fixed point results for single-valued mappings in these directions in [15, 17].
Huang and Zhang [1] recently introduced the concept of cone metric spaces and established some fixed point theorems for contractive mappings in these spaces.
First, we use the Xref mappings provided in the Human_DO.obo ontology file, which covers about 50% of the phenotype-gene mappings in these resources.
These comparisons show that the majority of internal L er -0 mappings in these regions occur at the same positions in different individuals, suggesting that these reads originate from other places in the genome and that these are mapped here erroneously.
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The authors in [11] also studied several fixed-point theorems for these mappings in the context of complete metric spaces.
Kirk and Xu [1] study these mappings in the context of weakly compact convex subsets of Banach spaces, respectively, in uniformly convex Banach spaces.
However, some partial results have been obtained for these mappings in the setup of locally convex spaces (see [22] and its references).
It is known that one can extend his result from a single strict pseudocontraction to a finite family of strict pseudocontractions by replacing the convex combination of these mappings in the iteration under suitable conditions.
Currently these mappings in the Gene Ontology database are made manually consuming a lot of resources and time.
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