Discrete-time Systems: Z-transform and Stability

Related lectures (29)

Page 3 of 3

Explores frequency response analysis through Bode and Nyquist diagrams, emphasizing controller synthesis and system stability.

Covers LTI systems, impulse response, convolution, Fourier Transform, and system characterization.

Covers the Nyquist criterion for stability analysis in control systems, using the Nyquist diagram to determine closed loop poles.

Explores impulse response, Laplace transform, and their applications in dynamical systems.

Covers the Laplace Transform, LTI systems, Fourier Transforms, and properties.

Explores network functions in s-domain circuit analysis, covering stability, poles, responses, and design.

Covers the application of Laplace transform to LTI Systems, including examples and differential equations.

Explores the frequency response of stable LTI systems, focusing on its derivation and interpretation.

Introduces system properties, Laplace Transform, and analog filters for signal analysis.