Singapore University of Social Sciences

Digital Control System Design

Applications Open: 01 October 2019

Applications Close: 30 November 2019

Next Available Intake: January 2020

Schemes: Lifelong Learning Credit (L2C)

Language: English

Duration: 6 months

Fees: To be confirmed

Area of Interest: Science & Technology


Synopsis

This course provides students with the analytical tools to understand systems from digital control engineering perspective and the tools and technologies to solve such problems. It guides students to identify relevant system properties and parameters and to formulate mathematical models that allow the use of either classical or modern control theories to evaluate system performances and to design feedback control solutions to meet performance specifications. It can be applied to sensors and transducer systems, to modeling and understanding of biomedical systems as well as in the manufacturing of batch products (pharmaceutical and drugs), discrete components and systems (disk drives, automation and MEM) and flow processes (petrol-chemical and oil and gas). Students will also be introduced to Computer simulation Design Tools such as Matlab/Quanser.

Level: 3
Credit Units: 5
Presentation Pattern: Every January
E-Learning: BLENDED - Learning is done MAINLY online using interactive study materials in MyUniSIM. Students receive guidance and support from online instructors via discussion forums and emails. This is supplemented with SOME face-to-face sessions. If the course has an exam component, this will be administered on-campus.

Topics

  • Introduction to Discrete-Time Control Systems.
  • Properties and Theorems of z-transforms.
  • z-plane analysis of Discrete-Time Control Systems.
  • Design of Discrete-Time Control Systems by conventional methods.
  • State -Space analysis.
  • Pole placement and Observer Design.

Learning Outcome

  • Discuss the discrete-time control system theory, transfer function and state-space equation of control systems.
  • Analyze the discrete-time control systems in the z-plane.
  • Determine the transfer function, stability and the transient/ steady-state response of a digital control system.
  • Calculate settling time, feedback gain and other parameters associated with digital control systems.
  • Construct the controllability matrix, observability matrix and other matrices associated with control system design.
  • Design a digital control system meeting the required specifications.
  • Use software tools to study digital control system design.
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