carpathian_2020_36_1_127_139_abstractWe introduce a modified inertial double Mann type iterative method to approximate coupled solutions of a bivariate nonexpansive operator 
where 
is a nonempty closed and convex subset of a Hilbert space. The one theorem and complement important old and recent results in coupled fixed point theory. Some appropriate examples to illustrate our results and their generalization are also given.
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
