Approximation results for split equilibrium problems and fixed point problems of nonexpansive semigroup in Hilbert spaces
In this paper, we study a modified extragradient method for computing a common solution to
the split equilibrium problem and fixed point problem of a nonexpansive semigroup in real …
the split equilibrium problem and fixed point problem of a nonexpansive semigroup in real …
An algorithm for split equilibrium and fixed-point problems using inertial extragradient techniques
We study in this article, split equilibrium fixed-point problems involving pseudomonotone
bifunctions which satisfy Lipschitz-type continuous condition and nonexpansive mappings …
bifunctions which satisfy Lipschitz-type continuous condition and nonexpansive mappings …
An accelerated Visco-Cesaro means Tseng Type splitting method for fixed point and monotone inclusion problems
In this paper, we study a variant of Tseng's splitting method for monotone inclusion problem
and fixed point problem associated with a finite family of η-demimetric mappings in Hilbert …
and fixed point problem associated with a finite family of η-demimetric mappings in Hilbert …
Thermal analysis of some fin problems using improved iteration method
Abstract In this paper, Improved Iteration Method (IIM) is proposed for the thermal analysis of
some fin problems. Fin is the extended surface that helps to transfer heat from hot body to …
some fin problems. Fin is the extended surface that helps to transfer heat from hot body to …
Inertial-based extragradient algorithm for approximating a common solution of split-equilibrium problems and fixed-point problems of nonexpansive semigroups
FO Nwawuru, JN Ezeora - Journal of Inequalities and Applications, 2023 - Springer
In this paper, we introduce a simple and easily computable algorithm for finding a common
solution to split-equilibrium problems and fixed-point problems in the framework of real …
solution to split-equilibrium problems and fixed-point problems in the framework of real …
[PDF][PDF] Some variant of Tseng splitting method with accelerated Visco-Cesaro means for monotone inclusion problems
In this paper, we examine the convergence analysis of a variant of Tseng's splitting method
for monotone inclusion problem and fixed point problem associated with an infinite family of …
for monotone inclusion problem and fixed point problem associated with an infinite family of …
Strong convergence results of split equilibrium problems and fixed point problems
LJ Zhu, HC Kuo, CF Wen - Journal of Mathematics, 2021 - Wiley Online Library
In this paper, we investigate the split equilibrium problem and fixed point problem in Hilbert
spaces. We propose an iterative scheme for solving such problem in which the involved …
spaces. We propose an iterative scheme for solving such problem in which the involved …
Determining the Optimal Source Points in MFS by Minimizing an Energy Gap Functional for 3D Laplace Operator
M Sajjadmanesh, S Shakib Khanghah… - Journal of Function …, 2020 - Wiley Online Library
In this paper, an extended version of the method of minimizing an energy gap functional for
determining the optimal source points in the method of fundamental solutions (MFS) is …
determining the optimal source points in the method of fundamental solutions (MFS) is …
[PDF][PDF] Research Article Determining the Optimal Source Points in MFS by Minimizing an Energy Gap Functional for 3D Laplace Operator
M Sajjadmanesh, SS Khanghah, H Aydi - 2020 - academia.edu
In this paper, an extended version of the method of minimizing an energy gap functional for
determining the optimal source points in the method of fundamental solutions (MFS) is …
determining the optimal source points in the method of fundamental solutions (MFS) is …