New computational approaches for the transportation models

dc.contributor.authorAlmaatani, Dalia Essa
dc.date.accessioned2014-09-11T16:39:16Z
dc.date.available2014-09-11T16:39:16Z
dc.date.issued2014-09-11
dc.description.abstractThe Transportation model (TP) is one of the oldest practical problems in mathematical programing. This model and its relevant extensions play important roles in Operations Research for finding the optimal solutions for several planning problems in Business and Industry. Several methods have been developed to solve these models, the most known is Vogels Approximation Method (VAM). A modified version of VAM is proposed to obtain near optimal solutions or the optimum in some defined cases. Modified Vogel Method (MVM) consists iteratively in constructing a reduced cost matrix before applying VAM. Beside to MVM, another approach has been developed, namely the Zero Case Penalty, which represents different penalty computational aspects. Through the research, the results of methods-comparison studies and comparative analysis are presented. Furthermore, special classes, the Unbalanced TP and the Transshipment models, were studied and solved with different approaches. Additionally, we provide an application of MVM to Traveling Salesman Problem.en_CA
dc.description.degreeMaster of Science (M.Sc.) in Computational Scienceen_CA
dc.identifier.urihttps://laurentian.scholaris.ca/handle/10219/2250
dc.language.isoenen_CA
dc.publisherLaurentian University of Sudburyen_CA
dc.publisher.grantorLaurentian University of Sudburyen_CA
dc.subjectLinear Transportation problemen_CA
dc.subjectUnbalanced Transportation problemen_CA
dc.subjectTransshipment problemen_CA
dc.subjectVogel Approximation Methoden_CA
dc.titleNew computational approaches for the transportation modelsen_CA
dc.typeThesisen_CA

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