Linearization Technique
If there is a continuous nonlinearity in the form of
Feedback Control Theory
In Eqs. (1.10) and (1.9) x, y represent small perturbation from the equilibrium point. Equation (1.10) can be written as
K is constant at an operating point. Throughout this book, the lower case variable represents small perturbation from equilibrium point. This is shown in Fig. 1.3.
Equation (1.8) represents one variable system. For a multivariable system, similar linearized equation can be obtained.
The solution of the governing equation simplifies if Laplace Transform is used.
Related posts:
Objective tests on computations and circle diagrams.
CHARACTERISTICS OF D.C GENERATORS
INDUCTION MOTOR EQUIVALENT CIRCUIT:PROPERTIES OF INDUCTION MOTORS
Speed control of d.c. Motors:Factors Controlling Motor Speed and Speed Control of Shunt motors
Automatic Acceleration for Wound Rotor Motor
Digital Logic:Integrated Circuits
Position, direction, distance and motion:Distance measurement - large scale
Proximity Detectors
MAINTENANCE OF MOTORS:APPLICATION DATA
Stepping Motors:Windings
Engine Valve System part2
summary Of Capacitive AC Circuits
Emission Control Systems part9
AUDIO AND VIDEO SYSTEMS – VIDEO TAPE RECORDING AND REPRODUCTION