Results on fixed points in b-metric space by altering distance functions

通过改变距离函数得到b度量空间中不动点的结果

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Abstract

We discuss the existence of a fixed point for a self mapping and its uniqueness satisfying (ϕ˙, η˙) -generalized contractive condition including altering distance functions of rational terms in an ordered b-metric space. It is also discussed whether the two self-maps under the same contraction condition can be coincident and coupled coincident. The results are backed up by a dearth of numerical examples and application to nonlinear quadratic integral equation.

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