
In this paper, we are addressing the NP-hard nurse rostering problem utilizing a 2-stage approach. In stage one, Monte Carlo Tree Search (MCTS) and Hill Climbing (HC) are hybridized in finding a feasible solution (satisfying all the hard constraints). We propose a new constant C value (which balances search diversification and intensification of MCTS) and tree policy/node selection function in the selection procedure of MCTS. In stage two, the feasible solution is further improved using Iterated Local Search (ILS) with Variable Neighbourhood Descent as the local search component. We introduce several unique neighbourhood structures for the ILS. In addition, we propose a novel perturbation strategy to allow the search to escape from local optimum. The proposed methodology is tested on the Shift Scheduling dataset (24 benchmark instances). New best results are reported for seven and two instances for the 10 and 60 minutes run respectively. An in-depth discussion on the attributes of the proposed methodology that lead to its good performance is provided.
Vehicle Routing Problem and Variants, Artificial intelligence, Computer Networks and Communications, Data models, storage and indexing, Personnel Scheduling, Distributed Constraint Optimization Problems and Algorithms, hill climbing, Social Sciences, Hill climbing, Management Science and Operations Research, Industrial and Manufacturing Engineering, Decision Sciences, Optimization of Staff Scheduling and Rostering, Engineering, Monte Carlo tree search, FOS: Mathematics, QA Mathematics, Nurse rostering, Shift Scheduling, Routing (electronic design automation), Computer network, Local search (optimization), Nurse Rostering, Geography, Mathematical optimization, Statistics, 006, Iterated local search, iterated local search, Job shop scheduling, Computer science, TK1-9971, Monte Carlo method, Flow shop scheduling, Nurse scheduling problem, variable neighbourhood descent, Physical Sciences, Computer Science, Electrical engineering. Electronics. Nuclear engineering, Benchmark (surveying), Mathematics, Geodesy
Vehicle Routing Problem and Variants, Artificial intelligence, Computer Networks and Communications, Data models, storage and indexing, Personnel Scheduling, Distributed Constraint Optimization Problems and Algorithms, hill climbing, Social Sciences, Hill climbing, Management Science and Operations Research, Industrial and Manufacturing Engineering, Decision Sciences, Optimization of Staff Scheduling and Rostering, Engineering, Monte Carlo tree search, FOS: Mathematics, QA Mathematics, Nurse rostering, Shift Scheduling, Routing (electronic design automation), Computer network, Local search (optimization), Nurse Rostering, Geography, Mathematical optimization, Statistics, 006, Iterated local search, iterated local search, Job shop scheduling, Computer science, TK1-9971, Monte Carlo method, Flow shop scheduling, Nurse scheduling problem, variable neighbourhood descent, Physical Sciences, Computer Science, Electrical engineering. Electronics. Nuclear engineering, Benchmark (surveying), Mathematics, Geodesy
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| popularity This indicator reflects the "current" impact/attention (the "hype") of an article in the research community at large, based on the underlying citation network. | Top 10% | |
| influence This indicator reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically). | Average | |
| impulse This indicator reflects the initial momentum of an article directly after its publication, based on the underlying citation network. | Top 10% |
