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Line 3: In [[applied mathematics]], a '''nonlinear complementarity problem (NCP)''' with respect to a mapping ''&fnof;'' : '''R'''<sup>''n''</sup> → '''R'''<sup>''n''</sup>, denoted by NCP''&fnof;'', is to find a vector ''x'' ∈ '''R'''<sup>''n''</sup> such that : <math>x \geq 0,\ f(x) \geq 0 \text{ and } x^{T}f(x)=0 \,</math> where ''&fnof;''(''x'') is a smooth mapping.

Nonlinear complementarity problem: Difference between revisions