Following this initial research, many authors discussed research on the fixed point theory in partially ordered G-metric space (see, e.g., [50 66]).
The efficiency of the method was used by many authors to research several scientific implementations.
As a continuation of this trend, many authors conducted research on the coupled fixed point theory and many results in this direction were published (see, for example, [21 35]).
After the publication of this work, many authors conducted research on the coupled fixed point theory in partially ordered metric spaces and different spaces.
As a continuation of this work, many authors conducted research on the coupled fixed point theory and coupled coincidence point theory in partially ordered metric spaces and different spaces.
In the last few decades, many authors have researched various generalizations of the Gronwall-Bellman inequality; for example, we refer the reader to [3 28] and the references therein.
In the past decades, many authors have researched the blow-up problems of p-Laplacian elliptic and parabolic equations (see, for instance, [1 18]).
In recent years, many authors have researched polymer-modified bituminous (PMB) mixes and tried to better understand the effect of these modifiers on the strength characteristics of hot mix asphalt mixes.
Recently, with the development of the theory of differential equations, many authors have researched various inequalities and investigated the boundedness, global existence, uniqueness, stability, and continuous dependence on the initial value and parameters of solutions to differential equations, integral equations as well as difference equations.
