4.5 Article

Solving Multi-Objective Resource Allocation Problem Using Multi-Objective Binary Artificial Bee Colony Algorithm

期刊

ARABIAN JOURNAL FOR SCIENCE AND ENGINEERING
卷 46, 期 9, 页码 8535-8547

出版社

SPRINGER HEIDELBERG
DOI: 10.1007/s13369-021-05521-x

关键词

Artificial Bee Colony Algorithm; Binary Optimization; Multi-objective Resource Allocation Problem; Multi-objective Optimization; Transfer Functions

资金

  1. Selcuk University Instructor Training Program Unit

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Resource allocation is a challenging issue, and this study introduces a multi-objective binary artificial bee colony algorithm to address resource allocation problems, leveraging the characteristics of the artificial bee colony algorithm with advanced local search and binary format. The proposed algorithm shows effective results, especially in large-scale problems, achieving higher accuracy values with fewer evaluations.
Resource allocation is the optimal distribution in a limited number of resources available for certain activities. The allocation of the resources for a large number of activities requires exponentially multiplying a computation cost. Therefore, the resource allocation problem is known as NP-Hard problem in the literature. In this study, a multi-objective binary artificial bee colony algorithm has been proposed for solving the multi-objective resource allocation problems. The proposed algorithm has benefited from the robust structure and easy implementation properties of the artificial bee colony algorithm. The contribution is to introduce the multi-objective version of the artificial bee colony algorithm with advanced local search and binary format using transfer functions. The multi-objective binary artificial bee colony algorithm has been improved as two versions using sigmoid and hyperbolic tangent transfer functions to be able to search in the binary search space. With the proposed algorithms, the multi-objective resource allocation problems in the literature are solved, and the algorithms are compared with other algorithms that develop for the same problems. The results obtained show that the proposed algorithms give effective results on the problem. Especially, in large-scale problems, higher accuracy values are reached with a smaller number of evaluations.

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