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Cognitive discrete gravitational search algorithm for solving 0-1 knapsack problem

机译:求解0-1背包问题的认知离散重力搜索算法。

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The Gravitational Search Algorithm (GSA) has been proposed for solving continues problems based on the law of gravity. In this paper, we propose a Cognitive Discrete GSA (called CDGSA) for solving 0-1 knapsack problem. The GSA has used a function of time to determine the number of the best particles for attracting others in each time, while our main idea is based on attracting each particle with two cognitive and social components. The cognitive component contains the best position of the particles up to now, while the social component contains the particle with the best position in the whole of the system at the current time and the particles with the best position in the neighborhood. In the other words, the cognitive component is such an appropriate actuator for embedding in the intelligent agents like robots. Such intelligent agent or robot is guided in the right direction with the help of its best previous position. Finally, by introducing discrete version of this idea, the efficiency of the proposed algorithm is measured for 0-1 knapsack problem. Experimental results on some benchmark and high dimensional problems illustrate that the proposed algorithm has gained the better accuracy in comparison of the other similar methods.
机译:已经提出了重力搜索算法(GSA),用于解决基于引力定律的连续问题。在本文中,我们提出了一种认知离散GSA(称为CDGSA)来解决0-1背包问题。 GSA使用时间函数来确定每次吸引其他人的最佳粒子的数量,而我们的主要思想是基于吸引具有两个认知和社会成分的每个粒子。到目前为止,认知成分包含粒子的最佳位置,而社交成分包含当前时间在整个系统中位置最佳的粒子以及在邻域中位置最佳的粒子。换句话说,认知组件就是这样一种合适的执行器,可以嵌入到像机器人这样的智能代理中。借助其最佳的先前位置,可以在正确的方向上引导此类智能代理或机器人。最后,通过引入这种思想的离散形式,针对0-1背包问题测量了所提出算法的效率。在一些基准和高维问题上的实验结果表明,与其他类似方法相比,该算法具有更好的精度。

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