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    Valve friction and nonlinear process model closed-loop identification

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    Artigo de Periódico
    Date
    2011
    Author
    Romano, Rodrigo Alvite
    Garcia, Claudio
    Metadata
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    Abstract
    Among several process variability sources, valve friction and inadequate controller tuning are supposed to be two of the most prevalent. Friction quantification methods can be applied to the development of model-based compensators or to diagnose valves that need repair, whereas accurate process models can be used in controller retuning. This paper extends existing methods that jointly estimate the friction and process parameters, so that a nonlinear structure is adopted to represent the process model. The developed estimation algorithm is tested with three different data sources: a simulated first order plus dead time process, a hybrid setup (composed of a real valve and a simulated pH neutralization process) and from three industrial datasets corresponding to real control loops. The results demonstrate that the friction is accurately quantified, as well as "good" process models are estimated in several situations. Furthermore, when a nonlinear process model is considered, the proposed extension presents significant advantages: (i) greater accuracy for friction quantification and (ii) reasonable estimates of the nonlinear steady-state characteristics of the process. © 2010 Elsevier Ltd. All rights reserved.
    1. Control valves
    2. Identification algorithms
    3. Nonlinear models
    4. Stiction
    5. Algorithms
    6. Controllers
    7. Estimation
    8. Identification (control systems)
    9. Nonlinear systems
    10. Safety valves
    11. Stiction
    12. Three term control systems
    13. Tribology
    14. Closed loop identification
    15. Control loop
    16. Control valves
    17. Controller tuning
    18. Data sets
    19. Data source
    20. Estimation algorithm
    21. Existing method
    22. First order plus dead time
    23. Identification algorithms
    24. Model-based
    25. Non-linear model
    26. Nonlinear process models
    27. Nonlinear structure
    28. PH neutralization process
    29. Process model
    30. Process parameters
    31. Process Variability
    32. Quantification methods
    33. Steady state characteristics
    34. Mathematical models
    URI
    https://www.scopus.com/inward/record.uri?eid=2-s2.0-79953828046&doi=10.1016%2fj.jprocont.2010.11.009&partnerID=40&md5=634d91180b1b440f2a4c704be44c4e8e
    https://repositorio.maua.br/handle/MAUA/1228
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