Sentence examples for fixed point of a soft mapping from inspiring English sources

In the last, main section of this work, we define the notion of fixed point of a soft mapping and, inspired by [10], prove a new fixed-point result for a soft mapping in a soft compact Hausdorff topological space.

We start this section from the definition of a fixed point of a soft mapping.

(1)a coupled fixed point of a mapping if and, (2)a coupled coincidence point of hybrid pair if and and is called coupled point of coincidence, (3)a common coupled fixed point of hybrid pair if and.

Ðorić and Lazović [9] extended a Suzuki type fixed point theorem and obtained fixed points of a multivalued mapping.

There are many methods for approximating fixed points of a nonexpansive mapping.

In [17], Senter and Dotson approximated fixed points of a nonexpansive mapping T by Mann iteration.

Moreover, such solutions are also fixed points of a Lipschitz mapping.

The Lefschetz fixed point theorem determines when there exist fixed points of a map on a finite digital simplicial complex using a characteristic of the map known as the Lefschetz number.

An element is said to be a couple fixed point of the mapping if (2.2).

They studied fixed points of soft contraction mappings and obtained among others results, a soft Banach contraction principle.

Then the mapping F has a unique coupled fixed point of the form ( u, u, u ).