Finding the shortest path with honey-bee mating optimization algorithm in project management problems with constrained/unconstrained resources

被引:0
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作者
Omid Bozorg Haddad
Mahsa Mirmomeni
Mahboubeh Zarezadeh Mehrizi
Miguel A. Mariño
机构
[1] University of Tehran,Department of Irrigation & Reclamation Engineering, Faculty of Soil & Water Engineering, College of Agriculture & Natural Resources
[2] Abadgaran Construction Company,Department of Hydraulic Structure, Faculty of Agriculture
[3] Tarbiat Modares University,Hydrology Program, Department of Civil & Environmental Engineering, and Department of Biological & Agricultural Engineering
[4] University of California,undefined
关键词
Critical path method (CPM); Honey-bee mating optimization (HBMO); Constrained/unconstrained resources;
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摘要
Effective project management requires the development of a realistic plan and a clear communication of the plan from the beginning to the end of the project. The critical path method (CPM) of scheduling is the fundamental tool used to develop and interconnect project plans. Ensuring the integrity and transparency of those schedules is paramount for project success. The complex and discrete nature of the solution domain for such problems causes failing of traditional and gradient-based methods in finding the optimal or even feasible solution in some cases. The difficulties encountered in scheduling construction projects with resource constraints are highlighted by means of a simplified bridge construction problem and a basic masonry construction problem. The honey-bee mating optimization (HBMO) algorithm has been previously adopted to solve mathematical and engineering problems and has proven to be efficient for searching optimal solutions in large-problem domains. This paper presents the HBMO algorithm for scheduling projects with both constrained and unconstrained resources. Results show that the HBMO algorithm is applicable to projects with or without resource constraints. Furthermore, results obtained are promising and compare well with those of well-known heuristic approaches and gradient-based methods.
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页码:97 / 128
页数:31
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