Addressing robustness in time-critical, distributed, task allocation algorithms

被引:3
|
作者
Amanda Whitbrook
Qinggang Meng
Paul W. H. Chung
机构
[1] University of Derby,Department of Electronics, Computing and Mathematics
[2] Loughborugh University,Department of Computer Science
来源
Applied Intelligence | 2019年 / 49卷
关键词
Heuristic algorithms; Multi-agent systems; Distributed task allocation; Auction-based scheduling; Robust optimization;
D O I
暂无
中图分类号
学科分类号
摘要
The aim of this work is to produce and test a robustness module (ROB-M) that can be generally applied to distributed, multi-agent task allocation algorithms, as robust versions of these are scarce and not well-documented in the literature. ROB-M is developed using the Performance Impact (PI) algorithm, as this has previously shown good results in deterministic trials. Different candidate versions of the module are thus bolted on to the PI algorithm and tested using two different task allocation problems under simulated uncertain conditions, and results are compared with baseline PI. It is shown that the baseline does not handle uncertainty well; the task-allocation success rate tends to decrease linearly as degree of uncertainty increases. However, when PI is run with one of the candidate robustness modules, the failure rate becomes very low for both problems, even under high simulated uncertainty, and so its architecture is adopted for ROB-M and also applied to MIT’s baseline Consensus Based Bundle Algorithm (CBBA) to demonstrate its flexibility. Strong evidence is provided to show that ROB-M can work effectively with CBBA to improve performance under simulated uncertain conditions, as long as the deterministic versions of the problems can be solved with baseline CBBA. Furthermore, the use of ROB-M does not appear to increase mean task completion time in either algorithm, and only 100 Monte Carlo samples are required compared to 10,000 in MIT’s robust version of the CBBA algorithm. PI with ROB-M is also tested directly against MIT’s robust algorithm and demonstrates clear superiority in terms of mean numbers of solved tasks.
引用
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页码:1 / 15
页数:14
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