|
|
Příklady spojitých reálných dynamických systémů, matematické modely, stavová reprezentace, linearizace. Vlastnosti lineárních dynamických systémů, modální analýza. Řiditelnost, pozorovatelnost, minimální realizace, ekvivalence, stabilita.
|
|
|
Introduction to automatic control and system theory, Mathematical models of continuous and discrete time linear dynamic systems. Convolution, differential and difference equations, transfer function, frequency response. Block algebra, signal graphs, elementary types of blocks. Feedback systems. Stability, Nyquist criterion of stability. Disturbance attenuation, Bode´s theorem. Multivariable linear systems, state and polynomial approaches. Controllability and observability, equivalence, canonical forms, stability. Brunovsky´s theorem of controllable system classification, Kalman´s decomposition theorem. Elementary methods of synthesis.
|