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The elasto-plastic behaviour of the material is governed by a nonlinear complementarity problem.
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This problem is a nonlinear complementarity problem.
This is a nonlinear complementarity problem, it is the third example of Jiang and Qi [14].
It is a nonlinear complementarity problem, which is the fifth example of Jiang and Qi [14].
In this paper, we reformulate a nonlinear complementarity problem or a mixed complementarity problem as a system of piecewise almost linear equations.
Actually, the DEF turns out to be a nonlinear complementarity problem (NCP), a special variational inequality.
This paper formulates the continuous network design problem as a mathematical program with complementarity constraints (MPCC), with the upper level a nonlinear programming problem and the lower level a nonlinear complementarity problem.
During crack growth, the fracture toughness condition at all the crack tips as well as the equilibrium condition should be obeyed, leading to a nonlinear complementarity problem (NCP).
One way was suggested by Gürkan et al. [3], who used an expectation of (F_{0}) instead of (F_{0}) for giving a simple nonlinear complementarity problems reformulation.
We now consider a co-coercive nonlinear complementarity problems (NCP) with begin{aligned} F x)=D x)+Mx+q, end{aligned} (29) where (D x)) and (Mx+q) are the nonlinear part and the linear part of (F x)), respectively.
It is known that x* is a solution of the nonlinear complementarity problem defined by K and f if and only if x* is a fixed point of the mapping F ( x ) = P K ( x - f ( x ) ), where x∈H and P K is the projection mapping of H onto K.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
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