Artículo
Autoría
MENDEZ, CARLOS ALBERTO
;
Cerda, Jaime
Fecha
2002
Editorial y Lugar de Edición
Pergamon-Elsevier Science Ltd.
Revista
COMPUTERS AND CHEMICAL ENGINEERING,
vol. 26
(pp. 687-695)
Pergamon-Elsevier Science Ltd.
Resumen
Información suministrada por el agente en
SIGEVA
This paper presents a new MILP mathematical formulation for the scheduling of resource-constrained multiproduct plants involving continuous processes. In such facilities, a sequence of continuous processing steps is usually carried out to produce a significant number of final products and required intermediates. In order to reduce equipment idle time due to unbalanced stage capacities, storage tanks are available for temporary inventory of intermediates. The problem goal is to maximize the plan...
This paper presents a new MILP mathematical formulation for the scheduling of resource-constrained multiproduct plants involving continuous processes. In such facilities, a sequence of continuous processing steps is usually carried out to produce a significant number of final products and required intermediates. In order to reduce equipment idle time due to unbalanced stage capacities, storage tanks are available for temporary inventory of intermediates. The problem goal is to maximize the plant economic output while satisfying specified minimum product requirements. The proposed approach relies on a continuous time domain representation that accounts for sequence-dependent changeover times and storage limitations without considering additional tasks. The MILP formulation was applied to a real-world manufacturing facility producing seven intermediates and fifteen final products. Compared with previous scheduling methodologies, the proposed approach yields a much simpler problem representation with a significant saving in 0–1 variables and sequencing constraints. Moreover, it provides a more realistic and profitable production schedule at lower computational cost.
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Palabras Clave
MILP OPTIMIZATION MODELMULTIPRODUCT FACILITIESCONTINUOUS MODELOPTIMAL OPERATION
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