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Finally, we consider finding a solution of the equilibrium problem.
Next, we introduce an explicit algorithm for finding a solution of the minimization problem (1.1).
Numerous problems in physics, optimization and economics reduce to finding a solution of the problem (1.2).
Next, we introduce an explicit algorithm for finding a solution of the variational inequality (3.1).
Kong et al. [30] presented an algorithm for finding a solution of Problem 1.1.
(3.1) Now we define the following algorithm for finding a solution of HFPP (3.1).
Numerous problems in physics, optimization and economics reduce to finding a solution of (1.1).
We next study the problem of finding a solution of a variational inequality.
However, the authors mention that finding a solution of minimum cardinality is NP-complete.
Then, Picard's iteration can be applied for finding a solution of (1.2).
We propose an iterative method for finding a solution of our problem.
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