Mathematical theory of improvability of production systems.
Jacobs, David, Meerkov, Semyon M. (1995)
Mathematical Problems in Engineering
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Jacobs, David, Meerkov, Semyon M. (1995)
Mathematical Problems in Engineering
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Kuo, C.-T., Lim, J.-T., Meerkov, S.M., Park, E. (1996)
Mathematical Problems in Engineering
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Chiang, S.-Y., Kuo, C.-T., Lim, J.-T., Meerkov, S.M. (2000)
Mathematical Problems in Engineering
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Chiang, S.-Y., Kuo, C.-T., Lim, J.-T., Meerkov, S.M. (2000)
Mathematical Problems in Engineering
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Allahverdi, Ali, Aldowaisan, Tariq, Sotskov, Yuri N. (2003)
International Journal of Mathematics and Mathematical Sciences
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Chiang, S.-Y., Kuo, C.-T., Meerkov, S.M. (2001)
Mathematical Problems in Engineering
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Jacobs, David, Meerkov, Semyon M. (1995)
Mathematical Problems in Engineering
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Z Doulgeri, E Kehris (1998)
The Yugoslav Journal of Operations Research
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Philippe Baptiste, Antoine Jouglet (2001)
RAIRO - Operations Research - Recherche Opérationnelle
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We study the problem of scheduling jobs on a serial batching machine to minimize total tardiness. Jobs of the same batch start and are completed simultaneously and the length of a batch equals the sum of the processing times of its jobs. When a new batch starts, a constant setup time occurs. This problem s-batch is known to be NP-Hard in the ordinary sense. In this paper we show that it is solvable in pseudopolynomial time by dynamic programming.
Sun, Kaibiao, Li, Hongxing (2009)
Discrete Dynamics in Nature and Society
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Tianlong Gu, Parisa Bahri, Guoyong Cai (2003)
International Journal of Applied Mathematics and Computer Science
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The effective scheduling of operations in batch plants has a great potential for high economic returns, in which the formulation and an optimal solution algorithm are the main issues of study. Petri nets have proven to be a promising technique for solving many difficult problems associated with the modelling, formal analysis, design and coordination control of discrete-event systems. One of the major advantages of using a Petri-net model is that the same model can be used for the analysis...
Sasha Anan’in, Carlos Grossi (2012)
Open Mathematics
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Using the Plücker map between grassmannians, we study basic aspects of classic grassmannian geometries. For ‘hyperbolic’ grassmannian geometries, we prove some facts (for instance, that the Plücker map is a minimal isometric embedding) that were previously known in the ‘elliptic’ case.
Ekinci, Esra, Ornek, Arslan M. (2007)
Journal of Applied Mathematics and Decision Sciences
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