Combining Monte-Carlo and Hyper-heuristic methods for the Multi-mode Resource-constrained Multi-project Scheduling Problem
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Abstract (arXiv)
Multi-mode resource and precedence-constrained project scheduling is a well-known challenging real-world optimisation problem. An important variant of the problem requires scheduling of activities for multiple projects considering availability of local and global resources while respecting a range of constraints. A critical aspect of the benchmarks addressed in this paper is that the primary objective is to minimise the sum of the project completion times, with the usual makespan minimisation as a secondary objective. We observe that this leads to an expected different overall structure of good solutions and discuss the effects this has on the algorithm design. This paper presents a carefully designed hybrid of Monte-Carlo tree search, novel neighbourhood moves, memetic algorithms, and hyper-heuristic methods. The implementation is also engineered to increase the speed with which iterations are performed, and to exploit the computing power of multicore machines. Empirical evaluation shows that the resulting information-sharing multi-component algorithm significantly outperforms other solvers on a set of "hidden" instances, i.e. instances not available at the algorithm design phase.
Key facts. Cited by 3 papers in the map (data through 14 Oct 2026). First posted on arXiv 13 Nov 2015.
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Citing papers per year: 2021: 1; 2022: 1; 2023: 1.
3 papers.
- 2021Monte Carlo Tree Search: A Review of Recent Modifications and Applicationscited by 161
- 2023An Integrated Framework Integrating Monte Carlo Tree Search and Supervised Learning for Train Timetabling Problemcited by 5
- 2022MAP-Elites based Hyper-Heuristic for the Resource Constrained Project Scheduling Problemcited by 0
- 2023An Integrated Framework Integrating Monte Carlo Tree Search and Supervised Learning for Train Timetabling Problem2 Nov 2023
- 2022MAP-Elites based Hyper-Heuristic for the Resource Constrained Project Scheduling Problem24 Apr 2022
- 2021Monte Carlo Tree Search: A Review of Recent Modifications and Applications8 Mar 2021