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Finally, we consider finding a solution of the equilibrium problem.
For the solution of the equilibrium problem, a potential function is used.
Numerous problems in physics, optimization and economics reduce to finding a solution of the equilibrium problem.
where u ∈ K is a solution of the equilibrium problem (2.5).
The solution of the equilibrium equations is commonly solved using Cholesky upper-lower decomposition.
Some authors have proposed some methods to find the solution of the equilibrium problem (1.1).
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We denote by EP the set of solutions of the equilibrium problem.
We denote the set of solutions of the equilibrium problem for by.
The set of all solutions of the equilibrium problem is denoted by, that is, (1.3).
for all y ∈ C. We denote by Sol ( EP ( f ) ) the set of solutions of the equilibrium problem EP ( f ).
It is easy to see that and, where denotes the set of solutions of the equilibrium problem: (4.5).
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