Linear complementarity problem: Difference between revisions

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Relation to quadratic programming: further clarification n the conversion from QP to LCP
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...being <math> \mathbf{v} </math> the multipliers on the non-negativity constraints,<math> \mathbf{\mu} </math> the multipliers on the inequality constraints, and <math> \mathbf{s} </math> the slack variables for the inequality constraints. The forthfourth condition derives from the complementarity of each group of variables (<math>\mathbf{x}, \mathbf{s}</math>) with its set of KKT multipliers (<math>\mathbf{v}, \mathbf{\mu}</math>).
 
In that case,