In this paper, motivated by the previously mentioned papers, we will study this interesting problem.
In this paper, motivated by [14], we study the Cauchy problem for (1.4) in Besov spaces.
In this paper, motivated by Theorem 2, we deepen the study of contractions of integral type.
In this paper, motivated by the previous considerations, we generalize Theorem 1.2 concerning and.
In this paper, motivated by [11, 12], we introduced a general iterative scheme defined by (1.9).
In this paper, motivated by the above work, we will prove more general theorems and establish some new integral inequalities.
In this paper, motivated by above-mentioned results, we introduce a new composite iterative scheme by the viscosity approximation method.
In this paper, motivated and inspired by the idea of Yao et al. [5] and Cheng et al. [6].
In this paper, motivated by the above works, we introduce a more generalized iterative method like viscosity approximation.
In this paper, motivated by above results, we consider the second-order initial-boundary value problems: (1.2). where.
In this paper, motivated by [44], we consider the multivalued analogue of the problem addressed in [33].
