Optimal planning and campaign scheduling of biopharmaceutical processes using a continuous-time formulation

被引:19
|
作者
Vieira, Miguel [1 ]
Pinto-Varela, Tania [1 ]
Moniz, Samuel [2 ]
Barbosa-Povoa, Ana P. [1 ]
Papageorgiou, Lazaros G. [3 ]
机构
[1] Univ Lisbon, Inst Super Tecn, CEG IST, Lisbon, Portugal
[2] INESC TEC, Oporto, Portugal
[3] UCL, Ctr Proc Syst Engn, London, England
关键词
Biopharmaceutical plants; Planning and campaign scheduling; Optimisation; Mixed integer linear programming; MULTIPURPOSE BATCH PLANTS; OPTIMIZATION; MANUFACTURE; ALGORITHM; UNCERTAINTY; STRATEGIES; FACILITIES;
D O I
10.1016/j.compchemeng.2016.04.009
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
This work addresses the optimal planning and campaign scheduling of biopharmaceutical manufacturing processes, considering multiple operational characteristics, such as the campaign schedule of batch and/or continuous process steps, multiple intermediate deliveries, sequence dependent changeovers operations, product storage restricted to shelf-life limitations, and the track-control of the production/campaign lots due to regulatory policies. A new mixed integer linear programing (MILP) model, based on a Resource Task Network (RTN) continuous time single-grid formulation, is developed to comprise the integration of all these features. The performance of the model features is discussed with the resolution of a set of industrial problems with different data sets and process layouts, demonstrating the wide application of the proposed formulation. It is also performed a comparison with a related literature model, showing the advantages of the continuous-time approach and the generality of our model for the optimal production management of biopharmaceutical processes. (C) 2016 Elsevier Ltd. All rights reserved.
引用
收藏
页码:422 / 444
页数:23
相关论文
共 50 条
  • [41] Optimal campaign planning scheduling of multipurpose batch semicontinuous plants .1. Mathematical formulation
    Papageorgiou, LG
    Pantelides, CC
    INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 1996, 35 (02) : 488 - 509
  • [42] Hydrothermal scheduling in the continuous-time framework
    Naversen, Christian Oyn
    Helseth, Arild
    Li, Bosong
    Parvania, Masood
    Farahmand, Hossein
    Catalao, Joao P. S.
    ELECTRIC POWER SYSTEMS RESEARCH, 2020, 189
  • [43] Scheduling Continuous-Time Kalman Filters
    Le Ny, Jerome
    Feron, Eric
    Dahleh, Munther A.
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2011, 56 (06) : 1381 - 1394
  • [44] Neural Network-Based Adaptive Optimal Controller - A Continuous-Time Formulation
    Vrabie, Draguna
    Lewis, Frank
    Levine, Daniel
    ADVANCED INTELLIGENT COMPUTING THEORIES AND APPLICATIONS, PROCEEDINGS: WITH ASPECTS OF CONTEMPORARY INTELLIGENT COMPUTING TECHNIQUES, 2008, 15 : 276 - +
  • [45] Unit-specific Event based Continuous-time Formulation for Scheduling Hybrid Process
    Su, Lijie
    Tang, Lixin
    CCDC 2009: 21ST CHINESE CONTROL AND DECISION CONFERENCE, VOLS 1-6, PROCEEDINGS, 2009, : 2550 - 2555
  • [46] An Improved Energy-Awareness Formulation for General Precedence Continuous-Time Scheduling Models
    Hadera, Hubert
    Labrik, Rachid
    Sand, Guido
    Engell, Sebastian
    Harjunkoski, Iiro
    INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 2016, 55 (05) : 1336 - 1346
  • [47] Design, synthesis and scheduling of multipurpose batch plants via an effective continuous-time formulation
    Lin, X
    Floudas, CA
    COMPUTERS & CHEMICAL ENGINEERING, 2001, 25 (4-6) : 665 - 674
  • [48] On periodic optimal solutions of persistent sensor planning for continuous-time linear systems
    Ha, Jung-Su
    Choi, Han-Lim
    AUTOMATICA, 2019, 99 : 138 - 148
  • [49] Optimal Control of Affine Nonlinear Continuous-time Systems Using an Online Hamilton-Jacobi-Isaacs Formulation
    Dierks, T.
    Jagannathan, S.
    49TH IEEE CONFERENCE ON DECISION AND CONTROL (CDC), 2010, : 3048 - 3053
  • [50] Optimal insurance in a continuous-time model
    Moore, Kristen S.
    Young, Virginia R.
    INSURANCE MATHEMATICS & ECONOMICS, 2006, 39 (01): : 47 - 68