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Advanced Linear and Nonlinear Control Design精品
Chapter 2
Advanced Linear and Nonlinear Control Design
Rotor angle stability of a power system, as introduced in Chapter 1, concerns the
electromechanical dynamics of generator rotors [2-1,2-2]. The rotors of all connected AC
generators must operate at the same synchronous speed. Small oscillations between
generator rotors occur frequently. Changes in the rotor angle relationship between
generators are a function of generator loading, the distribution of loads in the network and
the topology of the electrical network. The rotor angles between generators normally
change very slowly as the system changes operating point through daily, weekly and
seasonal cycles. Short-term transients will occur following a disturbance to the power
system, and oscillations may arise from slowly evolving operating conditions.
As is the case with essentially all physical phenomena, power system rotor angle stability
is inherently a nonlinear control problem. The control problem in power system angle
stability has several additional complicating factors. These include:
• An accurate mathematical representation of an interconnected power system is usually
of very high order, often containing several thousand state variables;
• The system is multivariable, often containing numerous generators each with their
own controllers;
• The system is continuously time varying, with daily and seasonal cycles as well
sudden short term changes;
• The system often contains significant levels of noise due partly to the constant
changing of many loads;
• The system contains numerous nonlinearities, including saturation of generators,
exciters, nonlinear power transfer characteristics and nonlinear load characteristics;
• An interconnected power system covers a large geographic area, which may make
communication and monitoring of the system difficult and expensive.
Despite all of these difficulties, m
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