We introduce an $\mathcal {M-} $ class function in an $\mathcal {S-} $ metric space which is
a viable, productive, and powerful technique for finding the existence of a fixed point and …

Inspired by the reality that the collection of fixed/common fixed points can embrace any
symmetrical geometric shape comparable to a disc, a circle, an elliptic disc, an ellipse, or a …

In fixed point theory, interpolation is acknowledged in numerous areas of research, for
instance, earth sciences, metallurgy, surface physics, and so on because of its prospective …

We give a method to establish a fixed point via partial $ b $-metric for multivalued map**s.
Since the geometry of multivalued fixed points perform a significant role in numerous real …

We propose novel contractions to initiate set-valued fixed points and fixed figure
conclusions, and validate these with illustrative examples to confirm the genuineness of the …

We study the non-unique fixed points of a self-map** via interpolative type contraction and
present novel answers to the-Non-unique Fixed-Point Problem" as well as the'Fixed-Disc …

In this paper, we explore the generalizations and extensions of fixed circles in diverse
spaces and aim to provide new perspectives and insights into the realm of fixed figures …