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If is a solution of the following system: (2.4).
Step 2. Compute a solution of the following subproblem: (3.1).
Moreover, as, the net converges in norm to the unique solution of the following VI: (3.3).
Let be the weak solution of the following reference equation: (3.11).
Conversely, assume is a solution of the following integral equation: (2.24).
Case 1., if, solution of the following KKT conditions, satisfies (29).
This means that, the SRL is the solution of the following implicit equation.
We know that (S1) has the same solution of the following operator equation when, (3.3).
If is a solution of the following usual equation with (1.4) (4.36).
(iii) if and only if is a unique solution of the following variational inequality: (2.5).
It is easy to show that is a solution of the following boundary value problem (3.53).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com