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Multiobjective Binary ACO for Unconstrained Binary Quadratic Programming

机译:无约束二进制二次规划的多目标二进制ACO

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The Unconstrained Binary Quadratic Programming (UBQP) is a NP-hard problem able to represent a wide range of combinatorial optimization problems. The problem has grown in importance due to its potential application and its computational challenge. Recently, the problem was extended to multiobjective case (mUBQP). On the other hand, Ant Colony Optimization Algorithms (ACO) have been widely used to solve several combinatorial single and multiobjective problems. Moreover, some works have been proposed to use an ACO variation called Binary Ant Colony Optimization (BACO) due to its simple structure and achieving good results. Therefore, in this study, a Multiobjective Binary ACO based on decomposition algorithm is proposed. This algorithm, named MOEA/D-BACO, was designed using concepts of MOEA/D (Multiobjective Evolutionary Algorithm based on Decomposition) and ACO that decomposes a problem into a set of scalar optimization sub problems. Experiments have been conducted to compare MOEA/D-BACO to NSGAII and MOEA/D on a set of instances of mUBQP. The results show that the proposed algorithm outperforms NSGAII and is competitive with MOEA/D finding a good approximation to the entire Pareto front.
机译:无约束二进制二次规划(UBQP)是一个NP难题,能够表示各种组合优化问题。由于其潜在的应用和计算上的挑战,这个问题变得越来越重要。最近,该问题已扩展到多目标案例(mUBQP)。另一方面,蚁群优化算法(ACO)已被广泛用于解决几个组合的单目标和多目标问题。此外,由于其简单的结构并取得了良好的效果,因此有人提出了使用称为二元蚁群优化(BACO)的ACO变体的一些工作。因此,本研究提出了一种基于分解算法的多目标二进制ACO。该算法名为MOEA / D-BACO,是使用MOEA / D(基于分解的多目标进化算法)和ACO的概念设计的,该概念将问题分解为一组标量优化子问题。在一组mUBQP实例上,已经进行了实验以将MOEA / D-BACO与NSGAII和MOEA / D进行比较。结果表明,所提出的算法优于NSGAII,与MOEA / D相比具有竞争优势,可以找到整个帕累托前沿的良好近似值。

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