• About
  • Policies
  • What is openaccess
  • Library
  • Contact
Advanced search
      View Item 
      •   BUIR Home
      • Scholarly Publications
      • Faculty of Engineering
      • Department of Industrial Engineering
      • View Item
      •   BUIR Home
      • Scholarly Publications
      • Faculty of Engineering
      • Department of Industrial Engineering
      • View Item
      JavaScript is disabled for your browser. Some features of this site may not work without it.

      Optimal control of a two-stage stochastic hybrid manufacturing system with Poisson arrivals and exponential service times

      Thumbnail
      View / Download
      2.4 Mb
      Author
      Gökbayrak, Kağan
      Selvi, Ömer
      Date
      2005
      Source Title
      Proceedings of the 44th IEEE Conference on Decision and Control, and the European Control Conference, CDC-ECC 2005
      Publisher
      IEEE
      Pages
      6940 - 6945
      Language
      English
      Type
      Conference Paper
      Item Usage Stats
      122
      views
      91
      downloads
      Abstract
      Extending earli'er work on single-stage stochastic hybrid system models, we consider a two-stage stochastic hybrid system where the job arrivals are represented through a Poisson process, and the service times required to attain a desired physical state are exponentially distributed dependent on the controllable process rates. For the case where the costs associated with the process rates and the inventory levels are non-decreasing convex, and the process rates take values from finite sets, we show that there exist threshold policies on both inventory levels for selecting the optimal process rates at each station.
      Keywords
      Hybrid systems
      Optimal rate control
      Stochastic
      Two-stage
      Distributed parameter control systems
      Mathematical models
      Optimal control systems
      Poisson distribution
      Set theory
      Finite sets
      Single stage stochastic hybrid system models
      Stochastic control systems
      Permalink
      http://hdl.handle.net/11693/27314
      Published Version (Please cite this version)
      http://dx.doi.org/10.1109/CDC.2005.1583279
      Collections
      • Department of Industrial Engineering 677
      Show full item record

      Related items

      Showing items related by title, author, creator and subject.

      • Thumbnail

        Reliable decentralised control of delayed MIMO plants 

        Gündeş, A. N.; Özbay, Hitay (Taylor & Francis, 2010-03)
        Reliable decentralised proportional-integral-derivative controller synthesis methods are presented for closed-loop stabilisation of linear time-invariant plants with two multi-input, multi-output (MIMO) channels subject ...
      • Thumbnail

        Robust LQ control for harmonic reference/disturbance signals 

        Köroğlu, Hakan; Morgül, Ömer (IEEE, 2000)
        Linear Quadratic (LQ) controller design is considered for continuous-time systems with harmonic signals of known frequencies and it is shown that the design is reducible to an interpolation problem. All LQ optimal loops ...
      • Thumbnail

        Stability of delayed feedback controllers for discrete time systems 

        Morgül, Ömer (IEEE, 2003)
        We consider the delayed feedback control (DFC) scheme for one dimensional discrete time systems. To analyze the stability, we construct a map whose fixed points correspond to the periodic orbits of the system to be controlled. ...

      Browse

      All of BUIRCommunities & CollectionsTitlesAuthorsAdvisorsBy Issue DateKeywordsTypeDepartmentsThis CollectionTitlesAuthorsAdvisorsBy Issue DateKeywordsTypeDepartments

      My Account

      Login

      Statistics

      View Usage StatisticsView Google Analytics Statistics

      Bilkent University

      If you have trouble accessing this page and need to request an alternate format, contact the site administrator. Phone: (312) 290 1771
      Copyright © Bilkent University - Library IT

      Contact Us | Send Feedback | Off-Campus Access | Admin | Privacy