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Similarly, several fixed point results were obtained for mappings in such spaces.
Results on weakly contractive mappings in such spaces were obtained by Harjani and Sadarangani in [7].
In 1970, Takahashi [1] introduced the notion of convexity in metric spaces and studied some fixed point theorems for nonexpansive mappings in such spaces.
Takahashi [1] introduced a notion of convex metric spaces and studied the fixed point theory for nonexpansive mappings in such setting.
On the other hand, Huang and Zhang [34] reintroduced the notion of cone metric spaces and established fixed point theorems for mappings in such spaces.
These form a nontrivial generalization of metric spaces and several fixed point results for single and multivalued mappings in such spaces have been obtained since then (see [11, 14, 15, 21] and references cited therein).
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We propose a hybrid method that combines a globally C1-continuous, piecewise polynomial finite element basis with rational NURBS-mappings in such a way that an isoparametric setting and exact geometry representation are preserved.
The mappings are designed in such a way that the Poincaré Bendixson theorem is satisfied and, consequently, the desired basin of attraction is shaped.
These non-uniform color mappings are designed in such a way that the adjacent glyphs in a table graph that have near underlying values will be assigned with the same color.
Let and be mappings, and let be in, such that.
Interest in such mappings stems mainly from their usefulness in applications.
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