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In the sequel, theorems are proved in integral type to obtain a fixed point and a common fixed point.

In this paper, we obtain a fixed point and a common fixed point for fuzzy mappings for a generalized contraction on a closed ball in a complete b-metric space.

Proof We will also use Darbo-Sadovskii's fixed point theorem to obtain a fixed point of the solution operator G. From the proof of Theorem 3.1, we have that G is continuous and maps W r into itself.

Depending on the implementation method, the nomads have to pay a fixed share for the governmental construction or they obtain a fixed money grant from the government and are responsible for the house construction themselves.

In this section, we establish Theorem 5 on the existence of an α-fuzzy fixed point of a fuzzy mapping and also obtain a fixed point of fuzzy mappings (see Corollaries 8 and 9) and multivalued mappings (see Corollary 7).

By applying Fan-Glicksberg's fixed-point Theorem [30] to G ′, we obtain a fixed point, which is the equilibrium point for the abstract economy.

As a consequence, we obtain a fixed point result.

Aydi [8] obtained a fixed point result for a self-mapping satisfying -weakly contractive conditions.

Then, using this notion, we obtain a fixed point theorem for multivalued maps.

We show that satisfies (3.23) to obtain a fixed point for.

We propose to quantify the descriptors to obtain a fixed size, compact representation of the image.

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