Iterative methods and convergence theorems for solving fixed point problems, equilibrium problems and the zero-finding problems of maximal monotone operators
1 To construct new iterative methods, study convergence theorems for solving fixed point problems of nonlinear mappings and equilibrium problems in Hilbert spaces and demonstrate algorithms by numerical results.
2 To construct new iterative methods and study convergence theorems for solving the zero-finding problems of maximal monotone operators in Hilbert spaces with applications to convex optimization.
