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The analysis is cast in its most natural form, namely in mixed static-kinematic variables, and leads to, what is known in the mathematical programing literature, as a mathematical program with equilibrium constraints or MPEC.
It is a continuous bi-level mathematical program with equilibrium constraints.
The problem is formulated as a single-level mathematical program with complementarity constraints (MPCC).
They formulated SNCP as a special here-and-now model of stochastic mathematical program with equilibrium constraints.
The problem is formulated as mixed integer mathematical program with the objective to maximize coverage of a given field.
With probit SUE stated as a fixed-point condition, the NDP is a mathematical program with equilibrium constraints (MPEC).
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We also study mathematical programs with equilibrium constraint.
We have studied mathematical programs with equilibrium constraints (MPECs).
In this paper, the following vector mathematical programs with equilibrium constraint on metric spaces are considered.
By Theorem 3.3, we obtain mathematical programming with fixed point and multiple sets split feasibility constraints.
In this paper, we consider the mathematical programs with equilibrium constraints (MPECs) in Banach space.
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