Variational Inequality and Mathematical Analysis

Dear Colleagues,

In the area of mathematical analysis, methods of solving variational inequalities and fixed point problems are among the most powerful and important techniques in the study of nonlinear occurrence. Numerous studies in pure and applied sciences have made extensive use of fixed-point methods, including physics, chemistry, biology, economics, engineering, computer science, image processing and game theory. Most problems do not always have an exact solution, so it is crucial to create a useful tool that can approximate the result. It is possible to formulate many situations in terms of fixed-point problems, including those involving nonlinear equations, calculus of variations, partial differential equations, nonlinear analysis, optimization problems, variational inequality problems, complementarity problems, equilibrium problems, split feasibility problems, differential equations, dynamical systems, mathematics of finance, and various engineering fields and inverse problems.

Due to the significance and active influence of fixed-point variational inequality problems in other real-life phenomena, this Special Issue aims is to compile significant contributions regarding existence theory and approximation techniques for solving problems related to variational inequality and/or inclusion, fixed point, equilibrium problems, optimization problems, problems with quasi-variational inequality, bilevel optimization problems, split feasibility problems, split common fixed point problems, split bilevel optimization problems, etc., along with some practical applications and numerical experiments.

Dr. Godwin Chdid Ugwunnadi
Dr. Hammed Anuoluwapo Abass
Dr. Maggie Aphane
Guest Editors

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