JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD

CONTROL SYSTEM ENGINEERING LAB-I

M.Tech I Year I Semester (R17)

Course Objectives:

  • To acquire knowledge on control aspects of an electrical system.
  • To become familiar with the use of simulation tools for the purpose of modeling, analysis and design of systems

Course Outcomes

Student will be able to

  • Represent various discrete time systems
  • Analyze the given system by Transfer function and state space approach using suitable software.
  • Design various controllers and compensators to improve system performance and test them in the laboratory as well as using suitable software.
  • To model a given system and its stability Analysis

List of Experiments:

  • 1. Development of schematic Model of a dynamical system (Motor/Generator/ Power System etc)
  • 2. Obtain the dynamic response of a continuous system and comment on the effect of parameter variations.
  • 3. Time-Domain Analysis, Error–Analysis, Stability Analysis in Continuous and Discrete domains.
  • 4. Stability Analysis (Bode, Root Locus, Nyquist) Of Linear Time Invariant System in discrete domain
  • 5. Evaluation Of The Effect Of Additional Poles And Zeroes On Time Response Of Second Order System and its stability
  • 6. Design of Digital controllers (P, PI, PID Controllers)
  • 7. Design of Digital Compensators.
  • 8. Design of State Feedback Controllers and Observers
  • 9. Conversion of State Space Model into Classical Transfer Function and Vice Versa.
  • 10. Simulation Of A Closed Loop System(Plant And Compensator) for discrete systems
  • 11. Obtain the phase portraits for non linear system represented by ẋ = f(x) and comment on the aspects of stability for various initial conditions on phase plane.
  • 12. Obtain the describing function for a given nonlinearity over the different sets of range amplitudes for a fixed frequency.
  • 13. Obtain the limit cycle time response and phase plot for stable and unstable vanderpol’s equation
  • 14. Estimation of parameters Using Recursive Least Squares Estimator.
  • 15. For a given discrete plant representation in state space. Design a Kalman filter and time varying (extended) kalman filter to estimate the output y based on the noisy measurements:
  • 16. Based on the distribution of means from repeated random samples of an exponential distribution, with specified Population parameter, Sample size, number of samples.
  • 17. Visualize the distribution of sample means together with the fitted normal distribution

Note

The above problems are to be illustrated by considering a suitable system, and by using

suitable software or hardware.

Note

Minimum of Ten experiments out of which six experiments related to core courses are to be

conducted.

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