Development and Optimization of Mathematical Models for Operations Research
The development of mathematical models and their optimization are fundamental for the effective resolution of many problems in operational research. In recent years, increased insights into real-world problems have led to the development of new mathematical models and optimization algorithms, contri...
Format: | eBook |
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Language: | English |
Published: |
Basel
MDPI - Multidisciplinary Digital Publishing Institute
2023
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Subjects: | |
Online Access: | Open Access: DOAB: description of the publication Open Access: DOAB, download the publication |
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720 | 1 | |a Rocha, Humberto |4 edt | |
720 | 1 | |a Rocha, Ana Maria |4 edt | |
720 | 1 | |a Rocha, Ana Maria |4 oth | |
720 | 1 | |a Rocha, Humberto |4 oth | |
245 | 0 | 0 | |a Development and Optimization of Mathematical Models for Operations Research |
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520 | |a The development of mathematical models and their optimization are fundamental for the effective resolution of many problems in operational research. In recent years, increased insights into real-world problems have led to the development of new mathematical models and optimization algorithms, contributing to the development of a research area with increasing practical relevance. This Special Issue is dedicated to works at the interface of mathematical modeling, optimization, and operations research, with a special focus on their real-world applications. The interest of the scientific community was significant, with submissions from authors from different countries from five continents, including Australia, China, Egypt, India, Israel, Portugal, Russia, Saudi Arabia, and the United States of America. Ten papers were accepted for publication after thorough peer review by dedicated reviewers with expertise in the relevant fields. We are confident that the papers selected for this Special Issue will attract a significant audience in the scientific community and will further stimulate research involving the development of mathematical models and their optimization. | ||
540 | |a Creative Commons |f https://creativecommons.org/licenses/by/4.0/ |2 cc |u https://creativecommons.org/licenses/by/4.0/ | ||
546 | |a English | ||
650 | 7 | |a Mathematics & science |2 bicssc | |
650 | 7 | |a Research & information: general |2 bicssc | |
653 | |a branch and bound | ||
653 | |a cash discount | ||
653 | |a combination scheme | ||
653 | |a comparisons | ||
653 | |a conjugate gradient methods | ||
653 | |a consumer preference | ||
653 | |a COVID-19 | ||
653 | |a deteriorating items | ||
653 | |a deterioration | ||
653 | |a discrete optimization | ||
653 | |a dragonfly algorithm | ||
653 | |a efficient algorithm | ||
653 | |a EOQ | ||
653 | |a freight transportation | ||
653 | |a genetic algorithm | ||
653 | |a global optimization | ||
653 | |a heavy-haul railway | ||
653 | |a hotel selection | ||
653 | |a interval-valued inventory costs | ||
653 | |a log-Chebyshev metric | ||
653 | |a makespan | ||
653 | |a matrix approximation | ||
653 | |a meta-heuristics | ||
653 | |a metaheuristics | ||
653 | |a mixed integer nonlinear programming | ||
653 | |a multi-time generalized Nash equilibrium problem | ||
653 | |a numerical approximations of gradients | ||
653 | |a optimization | ||
653 | |a pairwise comparison | ||
653 | |a partial trade credit | ||
653 | |a performance profiles | ||
653 | |a piecewise linear approximation | ||
653 | |a portfolio management | ||
653 | |a preservation technology | ||
653 | |a program management | ||
653 | |a project selection | ||
653 | |a projected dynamical system | ||
653 | |a QPSO algorithms | ||
653 | |a R&D | ||
653 | |a resource | ||
653 | |a river basin pollution problem | ||
653 | |a roadmap | ||
653 | |a scheduling | ||
653 | |a sequence-dependent tasks | ||
653 | |a statistical analysis | ||
653 | |a stochastic parameters | ||
653 | |a swarm intelligence algorithms | ||
653 | |a testing | ||
653 | |a traffic network equilibrium problem | ||
653 | |a train timetable | ||
653 | |a trapezoidal type demand | ||
653 | |a traveling salesman problem | ||
653 | |a tropical optimization | ||
653 | |a unconstrained minimization | ||
653 | |a unrelated parallel machines | ||
653 | |a variational inequality problem | ||
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856 | 4 | 0 | |u https://mdpi.com/books/pdfview/book/6948 |7 0 |z Open Access: DOAB, download the publication |