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:
OPERATING CHARACTERISTICS OF INDUCTION MOTORS:SPEED CONTROL
Schematics and wiring diagrams
Magnetic Contactors - INDUCTIVE- TYPE CONTACTORS
PERMANENT SPLIT-CAPACITOR MOTOR - SHADED-POLE MOTOR (Motor Starting Methods)
Noise and Grounding:Ampliļ¬er Grounding
Position, direction, distance and motion:Accelerometer systems
Electrolytic Capacitor Components
Binary number System:Binary And decimal conversion
Two-layer Winding and Multiplex Winding
Introduction to AC:Purely Resistive AC Circuits
Other sensing methods:Permeability and magnetic measurements
Noise and Grounding:Class I and Class II
Lighting Circuits:Testing Lighting Circuits
Review of Electric Motor Maintenance and Troubleshooting