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It is easy to see that F is Lipschitz continuous with constant L = 1 and strongly monotone with constant β = 1 on ℋ. Problem (BVI) becomes the minimum-norm problems of the solution set of the variational inequalities.
However, they cover some classes of mathematical programs with equilibrium constraints (see [6]), bilevel minimization problems (see [7]), variational inequalities (see [8 13]), minimum-norm problems of the solution set of variational inequalities (see [14, 15]), bilevel convex programming models (see [16]) and bilevel linear programming in [17].
In a special case F ( x ) = x for all x ∈ C, problem (BVI) becomes the minimum-norm problems of the solution set of variational inequalities as follows: Find x ∗ ∈ C such that x ∗ = Pr Sol ( G, C ) ( 0 ), where Pr Sol ( G, C ) ( 0 ) is the projection of 0 onto Sol ( G, C ).
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