
doi: 10.1007/bf00932654
The notion of a monotone map is generalized to that of a pseudomonotone map. It is shown that a differentiable, pseudoconvex function is characterized by the pseudomonotonicity of its gradient. Several existence theorems are established for a given complementarity problem over a certain cone where the underlying map is either monotone or pseudomonotone under the assumption that the complementarity problem has a feasible or strictly feasible point.
Numerical methods in optimal control, Mathematical programming, Existence theories in calculus of variations and optimal control
Numerical methods in optimal control, Mathematical programming, Existence theories in calculus of variations and optimal control
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