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Please use this identifier to cite or link to this item: https://libeldoc.bsuir.by/handle/123456789/10409
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dc.contributor.authorEgorova, N. G.-
dc.contributor.authorSotskov, Y. N.-
dc.contributor.authorWerner, Frank-
dc.date.accessioned2016-11-29T06:36:33Z-
dc.date.accessioned2017-07-27T12:26:54Z-
dc.date.available2016-11-29T06:36:33Z-
dc.date.available2017-07-27T12:26:54Z-
dc.date.issued2010-
dc.identifier.citationEgorova, N. G. A stability approach for minimizing total weighted completion time with uncertain data / N. G. Egorova, Y. N. Sotskov, Frank Werner // Otto-von-Guericke-Universitet. - № 2. - Magdeburg, 2010. – 19 p.ru_RU
dc.identifier.urihttps://libeldoc.bsuir.by/handle/123456789/10409-
dc.description.abstractA single-machine scheduling problem is investigated under the assumption that the processing time of a job can take any real value from a given closed interval. The criterion is to minimize the total weighted completion time for a set of given jobs. As a measure of uncertainty for such a scheduling problem, it is reasonable to consider the cardinality of a minimal dominant set of job permutations containing an optimal permutation for each possible realization of the job processing times. We show that a minimal dominant set may be uniquely determined and demonstrate how to select a suitable solution method for the individual problem using the value of an uncertainty measure.ru_RU
dc.language.isoenru_RU
dc.publisherOtto-von-Guericke-Universitätru_RU
dc.subjectпубликации ученыхru_RU
dc.subjectпостроение расписанийru_RU
dc.subjectодностадийное обслуживания требованийru_RU
dc.subjectвзвешенные моменты завершения обслуживания требованийru_RU
dc.subjectустойчивостьru_RU
dc.subjectнеопределенностьru_RU
dc.subjectмера неопределенностьru_RU
dc.subjectинтервальные длительности обслуживания требованийru_RU
dc.subjectschedulingru_RU
dc.subjectsingle machine problemsru_RU
dc.subjecttotal weighted completion timeru_RU
dc.subjectstabilityru_RU
dc.subjectuncertaintyru_RU
dc.subjectinterval processing timesru_RU
dc.titleA stability approach for minimizing total weighted completion time with uncertain dataru_RU
dc.typeArticleru_RU
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