Mathematical programming and optimization problems related to fluid dynamics are heavily
influenced by stochastic processes associated with integral and variational inequalities …

Fixed point results and metric fixed point theory play a vital role to find the unique solution to
differential and integral equations. Likewise, fractal calculus has vast physical applications …

This paper investigates the existence, uniqueness, and symmetry of solutions for Φ–
Atangana–Baleanu fractional differential equations of order μ∈(1, 2] under mixed nonlocal …

In this manuscript, we introduce a new notion of generalized parametric bipolar metric space
as a generalization of generalized parametric space and bipolar metric space. We also …

This work aims to motivate the bipolar parametric metric space introduced by Pasha et al.
We introduce the concept of bipolar parametric ν-metric space. Afterward, we state and …

In this paper, we introduce the new notion of contravariant (α− ψ) Meir–Keeler contractive
map**s by defining α-orbital admissible map**s and covariant Meir–Keeler contraction …

Solving a Fractional Differential Equation via the Bipolar Parametric Metric Space - Pasha - 2024
- Journal of Mathematics - Wiley Online Library Skip to Article Content Skip to Article Information …

The goal of this work is to establish ℑ-contractions and to show some novel fixed point
theorems for these contractive conditions in the setting of generalized metric spaces in the …

In the present paper, we prove common fixed point theorems under different contractive
map**s on C★-algebra-valued bipolar metric spaces. The results generalize and expand …

In this paper, we introduce the new notion of contravariant (α− ψ) Meir–Keeler contractive
map**s by defining α-orbital admissible map**s and covariant Meir–Keeler contraction …