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On Solving Boolean Multilevel Optimization Problems

机译:解决布尔多级优化问题

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Many combinatorial optimization problems entail a number of hierarchically dependent optimization problems. An often used solution is to associate a suitably large cost with each individual optimization problem, such that the solution of the resulting aggregated optimization problem solves the original set of optimization problems. This paper starts by studying the package upgradeability problem in software distributions. Straightforward solutions based on Maximum Satisfiability (MaxSAT) and pseudo-Boolean (PB) optimization are shown to be ineffective, and unlikely to scale for large problem instances. Afterwards, the package upgradeability problem is related to multilevel optimization. The paper then develops new algorithms for Boolean Multilevel Optimization (BMO) and highlights a number of potential applications. The experimental results indicate that algorithms for BMO allow solving optimization problems that existing MaxSAT and PB solvers would otherwise be unable to solve.
机译:许多组合优化问题需要多个分层依赖的优化问题。经常使用的解决方案是将适当大的成本与每个单独的优化问题相关联,使得得到的聚合优化问题的解决方案解决了原始的优化问题集。本文通过研究软件分布中的包装升级性问题开始。基于最大可满足性(MAXSAT)和伪布尔值(PB)优化的直接解决方案被认为是无效的,而不太可能为大问题实例规模。之后,包装升级性问题与多级优化有关。然后,该论文为布尔多维尔优化(BMO)开发了新的算法,并突出显示了许多潜在应用程序。实验结果表明,BMO算法允许解决现有的MaxSAT和PB求解器将无法解决的优化问题。

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