Combinatorial Optimization: Trends and Applications
A special issue of Mathematics (ISSN 2227-7390). This special issue belongs to the section "Engineering Mathematics".
Deadline for manuscript submissions: closed (15 August 2024) | Viewed by 7918
Special Issue Editors
Interests: operations research; metaheuristics; multi-objective optimization; complex systems
2. Department of Engineering, Iberoamerican International University, Arecibo, PR 00613, USA
Interests: ai; academic loafing; data preprocessing; education ecosystem; higher education; intelligent modal
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
The world is facing several optimization challenges which can be expressed as combinatorial problems. Whether it is the in-car navigation system, the software used to create school timetables, or the decision support systems in manufacturing and logistics environments, it is almost certain that modern techniques of combinatorial optimization were used to program these applications.
Challenges held by combinatorial problems have attracted a large community within operations research seeking to devise advanced algorithms specifically tailored to take advantage of their particularity (where, arguably, the most important question is: how quickly can you find the optimal solution?). However, given the large-scale and complex real-life problems, finding the optimal solution in a timely manner is often unlikely. Therefore, the question that combinatorial optimization aims to answer becomes: what is the best quality solution that an efficient algorithm can offer in a given time frame?
The successes of combinatorial optimization and its impact on various application domains have motivated several decision makers to formalize and propose their own combinatorial problems, and to seek better and more refined computational methods from operations research and machine learning approaches to address them.
In this Special Issue, we invite the research community to submit their original contributions to the topic of the trends and applications of combinatorial optimization. We welcome studies investigating exact to approximate approaches for optimization from both the theoretical and the applied angle, regardless of the nature of the combinatorial problem (single-objective, multi-objective, dynamic, etc.). Authors are encouraged to submit their formal and technically sound manuscripts to cover (not exhaustively) the following aspects:
- Approximation algorithms;
- Branch-and-bound, branch-and-cut, and branch-and-price algorithms;
- Computational complexity;
- Computational geometry;
- Cutting plane algorithms;
- Exact and parameterized algorithms;
- Metaheuristics, hybrid-metaheuristics; matheuristics;
- Hyperheuristics;
- Machine learning-empowered searches;
- Meta-modeling;
- Surrogate modeling;
- Linear and nonlinear (mixed-)integer programming;
- Local search algorithms;
- Evolutionary algorithms, bio-inspired algorithms;
- Multi-objective optimization;Scheduling algorithms.
- Scheduling algorithms.
Dr. Takfarinas Saber
Dr. Aman Singh
Guest Editors
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Keywords
- combinatorial optimization
- operations research
- exact approaches
- approximate approaches
- metaheuristics
- hyperheuristics
- machine learning-empowered search
- applications
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