carpathian_2023_39_1_325_334In this paper, we introduce a new iterative process for solving simultaneously one-parameter nonexpansive semigroup, convex minimization and fixed point problems involving set-valued operators in real Hilbert spaces and establish strong convergence theorems for the proposed iterative process. There is no compactness assumption. Our results improve important recent results.
Two-step inertial viscosity subgradient extragradient algorithm with self-adaptive step sizes for solving pseudomonotone equilibrium problems
On a wave equation with mixed dynamic boundary conditions
Algorithmic and Analytical Approach for a System of Generalized Multi-valued Resolvent Equations – Part II: Algorithms and Convergence
Fixed points vs best proximity points and a contraction map sets with an external factor
Semi-exponential Post-Widder operators
Optimal solutions of minimization problems via new best proximity point results on quasi metric spaces
On the geometry of diffeological vector pseudobundles and infinite dimensional vector bundles: automorphisms, connections and covariant derivatives
Naturally ordered transformation semigroups preserving an equivalence relation on an invariant set
Existence and stability results for multi-term fractional delay differential equations equipped with nonlocal multi-point and multi-strip boundary conditions
The approximate solution of the general split variational inequality problem by intermixed iteration
