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In this work we study the nonlinear complementarity problem on the
nonnegative orthant. This is done by approximating its equivalent
variational-inequality-formulation by a sequence of variational
inequalities with nested compact domains. This approach yields
simultaneously existence, sensitivity, and stability results. By
introducing new classes of functions and a suitable metric for
performing the approximation, we provide bounds for the asymptotic
set of the solution set and coercive existence...
In this work we study the multivalued complementarity problem on
the non-negative orthant. This is carried out by describing
the asymptotic behavior of the sequence of approximate
solutions to its multivalued variational inequality formulation.
By introducing new classes of multifunctions we provide several
existence (possibly allowing unbounded solution set), stability as well as
sensitivity results which extend and
generalize most of the existing ones in the literature.
We also present some kind...
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