2021
DOI: 10.1016/j.cor.2020.105175
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Coupling Feasibility Pump and Large Neighborhood Search to solve the Steiner team orienteering problem

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Cited by 5 publications
(1 citation statement)
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“…Finally, note that when an arc between two nodes i$i$ and j$j$ has been selected (either xij=1$x_{ij}=1$ or xji=1$x_{ji}=1$), then wi=wj$w_i=w_j$. This can be imposed by the following Arc‐Vertex Inference Cuts inequalities introduced by Assunção and Mateus (2021): wiwj1false(xijgoodbreak+xjifalse)(i,j)A,i0,jn+1,wjwi1false(xijgoodbreak+xjifalse)(i,j)A,i0,jn+1.\begin{equation} \begin{aligned} & w_i - w_j \le 1 - (x_{ij}+x_{ji}) & (i,j) \in A, i \not= 0, j \not= n+1,\\ & w_j - w_i \le 1 - (x_{ij}+x_{ji}) & (i,j) \in A, i \not= 0, j \not= n+1. \end{aligned} \end{equation}…”
Section: Problem Definition and Formulationmentioning
confidence: 99%
“…Finally, note that when an arc between two nodes i$i$ and j$j$ has been selected (either xij=1$x_{ij}=1$ or xji=1$x_{ji}=1$), then wi=wj$w_i=w_j$. This can be imposed by the following Arc‐Vertex Inference Cuts inequalities introduced by Assunção and Mateus (2021): wiwj1false(xijgoodbreak+xjifalse)(i,j)A,i0,jn+1,wjwi1false(xijgoodbreak+xjifalse)(i,j)A,i0,jn+1.\begin{equation} \begin{aligned} & w_i - w_j \le 1 - (x_{ij}+x_{ji}) & (i,j) \in A, i \not= 0, j \not= n+1,\\ & w_j - w_i \le 1 - (x_{ij}+x_{ji}) & (i,j) \in A, i \not= 0, j \not= n+1. \end{aligned} \end{equation}…”
Section: Problem Definition and Formulationmentioning
confidence: 99%