Recent Advances of Disсrete Optimization and Scheduling
A special issue of Mathematics (ISSN 2227-7390). This special issue belongs to the section "Mathematics and Computer Science".
Deadline for manuscript submissions: closed (31 January 2024) | Viewed by 21531
Special Issue Editors
Interests: scheduling theory; discrete optimization; NP hardness; combinatorics; train scheduling; polynomial algorithms
Interests: scheduling, in particular development of exact and approximate algorithms; stability investigations is discrete optimization; scheduling with interval processing times; complexity investigations for scheduling problems; train scheduling; graph theory; logistics; supply chains; packing; simulation and applications
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Special Issue Information
Dear colleagues,
The development of software products that enable effective planning and optimization of production processes is necessary to improve the quality of the industrial sector. This Special Issue is devoted to modern approaches to solving discrete optimization problems and scheduling problems. Special attention is paid to problems with practical applications. First of all, this concerns the tasks that were updated as a result of the pandemic crisis of 2020–2021: the tasks of managing medical institutions, the tasks of cargo transportation, the tasks of production planning, and so on. NP-hard problems are the most difficult since they require significant computational resources to find a solution in general cases. Various models are studied, and their effectiveness is compared based on the study of special (pseudo-)polynomial solvable cases of problems, the measure of (pseudo-)polynomial unsolvability, the radius of stability, and the efficiency of algorithms.
Dr. Alexander A Lazarev
Prof. Dr. Frank Werner
Prof. Dr. Bertrand M.T. Lin
Guest Editors
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Keywords
- scheduling theory
- discrete optimization
- NP hardness
- combinatorics
- train scheduling
- plane graph
- polynomial algorithm
- routing
- multi-agent technology
- resource management
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