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We will find the nonzero fixed point of by using the fixed point index theory in cones.
We will find the nonzero fixed point of A by using the fixed point index theory in cones.
The results were established by using the fixed point theorem on a cone due to Krasnoselskii.
By a similar way, one can prove the following theorem using the fixed point method.
Furthermore, we prove the stability of the quadratic equation by using the fixed point method.
By using the fixed point theorems, FBVPs with different types of boundary conditions have been studied.
Similar(10)
Using the fixed-point alternative, we obtain that (315).
Wang [32] considered the intuitionistic fuzzy stability of (1.2) by using the fixed-point alternative.
Using the fixed-point method, we prove the generalized Hyers-Ulam stability of the functional equation.
The author obtained at least one symmetric positive solution by using the fixed-point index in cones.
The results are obtained by using the fixed-point theorem for multi-valued operators due to Dhage.
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