EE451 Syllabus

Bulletin Description

: Load Flow Analysis, Solution of Load Flow Equations, Gauss-Seidel and Newton Raphson Techniques, Asymmetrical Faults, Phase Sequence Networks, Use of Matrix Methods. Power System Stability: Steady-State and Transient. 

 

 

Prerequisites: EE 351

 

   Textbooks: William D. Stevenson, "Elements of Power System Analysis", 4th ed, McGraw-Hill, 1999.

 

 

 

References: Hadi Saadat, Power System Analysis, Second Edition, McGraw-Hill

 

 Course Learning Objectives  CLO

 

 

  

 

 

 

      1. recognize the common causes of faults in power systems
      2. understand the models for generators during a fault and be able to use the models to calculate the fault current at any point in time for a fault applied to the terminal of a generator
      3. solve for the voltages and current in a network experiencing a balanced three phase fault at any location
      4. recognize the advantage of using symmetrical components to analyze unbalanced system operation
      5. differentiate between phase values and symmetrical component values
      6. evaluate 3-phase power in terms of symmetrical components
      7. develop and solve the positive, negative and zero sequence networks for systems consisting of machines, transmission lines and transformers
      8. solve for the fault voltages and currents for single line to ground faults, line to line faults, and double line to ground faults
      9. realize the key needs for system grounding; and be able to determine grounding impedance
      10. know how to treat unbalanced faults with fault and grounding impedances
      11. understand the load flow problem in power system networks and be able to appreciate the need for load flow analysis
      12. calculate the bus admittance matrix for a three phase system consisting of transmission lines, transformers and capacitors
      13. solve linear and non-linear simultaneous equations
      14. formulate the power flow problem and be able to develop a solution algorithm using both the Gauss-Seidel and the Newton-Raphson methods
      15. develop a simple power flow program implementing the Gauss-Seidel method
      16. develop a power flow program implementing the Newton-Raphson method
      17. recognize the approximations used in the fast decoupled power flow, and be able to solve small systems by hand using this algorithm
      18. apply a standard power flow program to model a small power system to solve simple design problems, such as sizing of capacitors needed to correct low bus voltages or generation re-dispatch to remove transmission line constraints
      19. develop a computer program for a comprehensive plan to design a suitable power system network to meet the increasing energy requirements of regional consumers over a 5-year plan period
      20. recognize the basic principles of power system stability of power networks
      21. derive power balance equations of synchronous generators and motors
      22. analyze and obtain the steady-state stability limits of a synchronous generator feeding inductive, synchronous motor and infinite bus networks
      23. understand the steady-state stability problem of a point-to-point transmission system and the importance of system transfer reactance
      24. understand how steady-state stability limits of power system networks may be improved
      25. understand the principles of transient stability of power systems
      26. analyze the principle of the equal area criterion for assessing the transient stability of an alternator feeding a large power system network

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      9/13/2011 2:29:07 AM