Cutting plane algorithms for the inverse mixed integer linear programming problem

Wang LZ

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Cutting plane algorithms for the inverse mixed integer linear programming problem

机译：反混合整数线性规划问题的割平面算法

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摘要

We present cutting plane algorithms for the inverse mixed integer linear programming problem (InvMILP), which is to minimally perturb the objective function of a mixed integer linear program in order to make a given feasible solution optimal.

机译：我们提出了针对逆混合整数线性规划问题（InvMILP）的切面算法，该算法将最小化扰动混合整数线性规划的目标函数，以使给定的可行解最优。

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《Operations Research Letters: A Journal of the Operations Research Society of America》 |2009年第2期|共3页
作者
Wang LZ;
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正文语种 eng
中图分类运筹学;
关键词
Inverse optimization; Mixed integer linear programming;

机译：逆优化;混合整数线性规划;

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专利

1. Cutting plane algorithms for the inverse mixed integer linear programming problem [J] . Wang LZ Operations Research Letters: A Journal of the Operations Research Society of America . 2009,第2期

机译：反混合整数线性规划问题的割平面算法
2. Branch-and-bound algorithms for the partial inverse mixed integer linear programming problem [J] . Lizhi Wang Journal of Global Optimization . 2013,第3期

机译：局部逆混合整数线性规划问题的分支定界算法
3. Heuristic algorithms for the inverse mixed integer linear programming problem [J] . Zhaoyang Duan, Lizhi Wang Journal of Global Optimization . 2011,第3期

机译：混合整数逆线性规划问题的启发式算法
4. A finite-time cutting plane algorithm for distributed mixed integer linear programming [C] . Andrea Testa, Alessandro Rucco, Giuseppe Notarstefano IEEE Annual Conference on Decision and Control . 2017

机译：分布式混合整数线性规划的有限时间切割平面算法
5. Parallel cutting plane algorithms for inverse mixed integer linear programming [D] . Duan, Zhaoyang 2009

机译：逆混合整数线性规划的平行切面算法
6. Calculating the Mean Amplitude of Glycemic Excursions from Continuous Glucose Data Using an Open-Code Programmable Algorithm Based on the Integer Nonlinear Method [O] . Xuefei Yu, Liangzhuo Lin, Jie Shen, 2018

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7. Parallel cutting plane algorithms for inverse mixed integer linear programming [O] . Duan, Zhaoyang 2009

机译：逆混合整数线性规划的平行切面算法

Cutting plane algorithms for the inverse mixed integer linear programming problem

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