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PROCESS DYNAMICS AND CONTROL

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Learning Outcomes

  • makethe definition of process control.
  • know the concept related process, steady state, unsteady state, feed-back control.
  • define the error of a system controlled and apply it in a proper control system.
  • draw a block diagram of a control system.
  • use Laplace method and other properties of it.
  • take Laplace and inverse Laplace transform of functions.
  • solve differential equation by using Laplace method.
  • obtain transfer functions related to the firs order system.
  • derive the transfer function first order systems like mercury thermometer, liquid level and mixing systems.
  • find the response of the first order systems effected by different inputs and discuses them.
  • linearise the nonlinear systems.
  • analyse the system connected in series.
  • analyse second order systems.
  • find the transfer functions of second order systems.
  • apply different input function to this transfer functions.
  • derive unknowns related to the second order systems by analyzing findings obtained.
  • calculate transporting lag of the system.
  • do definition of the linear closed loop, control system, controllers, final control elements and use them in the problem solving.
  • know open and closed loope concept and uses in solving process control problems.
  • find the transfer functions of controller, final control and measuring elements having place on the system controlled.
  • analyse the responses of controller that gives for different inputs.
  • analyse a chemical reactor system controlled.
  • obtain steady and unsteady models of the systems.
  • take Laplace transform of it and simplify.
  • show block diagram of the system.
  • obtain the transfer functions of the close loops.
  • Simplify the transfer functions of the closed loop.
  • apply different inputs to this transfer functions.
  • find dynamic responses of a simple control system.
  • analyze stability of systems.
  • know stability concept.
  • know methods to analyze the stability of a system.
  • know the Routh theorem and apply it for stability.
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