Sentence examples for solving common solutions from inspiring English sources

The aim of this paper is to introduce and investigate a viscosity splitting algorithm with computational errors for solving common solutions of inclusion and equilibrium problems.

In this paper, we present a viscosity splitting algorithm with computational errors for solving common solutions of inclusion and equilibrium problems.

Motivated by the research going on in this direction, we study a hybrid algorithm for solving common solutions of variational inequality (2.1), generalized equilibrium problem (2.2), and fixed points of an asymptotically strict pseudocontraction.

In this paper, a hybrid algorithm is investigated for solving common solutions of a generalized equilibrium problem, a variational inequality, and fixed point problems of an asymptotically strict pseudocontraction.

In this paper, we investigate the problem of solving common solutions of an equilibrium problem, a variational inequality problem and a fixed point problem of a strictly pseudocontractive mapping based on a regularization projection algorithm.

My prediction is that before we see world governments coming together to solve common challenges, investing in common solution and putting narrow national interests aside, we need a fundamental shift in how we approach these problems.

Considering these properties improves the computational efficiency with respect to a direct approach in which every of the 2 n equations (n being the number of nodes) is solved and common solutions are reported.

Recently, Chantarangsi et al. [10] introduced a new iterative algorithm using a viscosity hybrid steepest descent method for solving a common solution of a generalized mixed equilibrium problem, the set of fixed points of a nonexpansive mapping and the set of solutions of variational inequality problem in a real Hilbert space.

In this paper, we introduce a new iterative procedure which is constructed by the modified block hybrid projection method for solving a common solution of fixed point problems for two countable families of uniformly total quasi-ϕ-asymptotically nonexpansive and uniformly Lipschitz continuous mappings.

The new platform solves common challenges.

Further, in [25], Yao et al. proposed an iterative algorithm to solve the common solution of the split feasibility problem and fixed point problem.