This research is based on higher‐order shear deformation theory to analyse the free
vibration of composite annular circular plates using the spline approximation technique …

In this paper, we initiate a new extension of b-metric spaces, called controlled metric-like
spaces, by changing the condition℘(s, r)= 0⇔ s= r by℘(s, r)= 0⇒ s= r\bigl ℘ (s, r)= 0 ⇔ s …

In this paper, we establish that every controlled metric space (X, d α) (X,d_α) induces a
Hausdorff controlled metric (H α, CLD (X)) (H_α,CLD(X)) on the class of closed subsets of X …

In this paper, we initiate the concept of orthogonal partial b‐metric spaces. We ensure the
existence of a unique fixed point for some orthogonal contractive type mappings. Some …

The work addressed in this paper is to ensure the existence and uniqueness of positive
solutions for initial value problems for nonlinear fractional differential equations with two …

Dynamic Systems and Applications 30 (2021) No.2, 277-293 VARIOUS FIXED POINT
RESULTS IN COMPLETE Gb-METRIC SPACES 1. INTRODUCTIO Page 1 Dynamic Systems …

In this paper, we present Banach, Kannan, Chatterjea, and Reich‐type contractive
inequalities for multivalued mappings and prove the existence of their common fixed points …

This paper is aimed at proving some common fixed point theorems for mappings involving
generalized rational‐type fuzzy cone‐contraction conditions in fuzzy cone metric spaces …

In this paper, we investigate the existence of a unique coupled fixed point for α− admissible
mapping which is of F (ψ1, ψ2)− contraction in the context of M− metric space. We have also …

In this paper, we have established some fixed point theorems in the context of strong b-
metric spaces. For this purpose, Ciric type contraction for single-valued mapping and …