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Enhancements to Extremal Optimisation for Generalised Assignment

机译:广义分配的极值优化的增强

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摘要

Extremal optimisation (EO) is a relatively new meta-heuristic technique that is based on the principles of self organising criticality. It allows for a poorly performing solution component to be removed at each iteration of the algorithm and be replaced by a random one. Over time, improvements emerge and the system is driven towards good quality solutions. There has been very little literature concerning EO and combinatorial optimisation and relatively few computational results have been reported. In this paper, an enhanced model of EO, which allows the traversal feasible and infeasible spaces, is presented. This improved version is able to operate on single solutions as well as populations of solutions. In addition to local search, a simple partial feasibility restoration heuristic is introduced. The computational results for the generalised assignment problem indicate that it provides significantly better quality solutions over a sophisticated ant colony optimisation implementation.
机译:极端优化(EO)是一种相对较新的基于启发式自组织原理的元启发式技术。它允许在每次算法迭代时删除性能较差的解决方案组件,并用随机的组件替换。随着时间的流逝,出现了改进,并且系统朝着高质量的解决方案发展。关于EO和组合优化的文献很少,并且已经报道了相对较少的计算结果。在本文中,提出了一种改进的EO模型,该模型允许遍历可行和不可行的空间。此改进的版本能够在单个解决方案以及众多解决方案上运行。除了本地搜索外,还引入了简单的部分可行性恢复启发式算法。广义分配问题的计算结果表明,与复杂的蚁群优化实现相比,它提供了质量明显更高的解决方案。

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