Lectures related to Discrete Systems Theory

Covers discrete systems, linear dynamics, causality, impulse response, convolution, and operators' effects.

Covers the properties of Linear Time-Invariant (LTI) systems and their implications.

Explores control of dynamic systems, impulse response, Laplace transform, and Fourier transform for solving differential equations.

Covers the modeling of dynamic systems, including definitions, examples, and linearization processes for easier analysis.

Covers the transfer function of composed LTI systems, difference equations, and Z-Transform properties.

Explores difference equations, impulse response, BIBO stability, and inverse operators in signal processing.

Explores discrete signals, linear systems, categorization examples, and convolution properties in signal processing.

Explores electric motor principles, linearity, control systems, active suspensions, and Laplace transforms.

Explores categorization of signals, linear systems, LID, convolution, and impulse response.

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

Explores Z-transform, system properties, and analysis of discrete systems, focusing on stability and transfer functions.

Explores roots verification, stability, reproduction modeling, Z transform, and LTI systems realization.

Explores characteristic polynomials, stability conditions, homogeneous solutions, and transfer functions in difference equations.

Introduces the z-transform, covering its basics, applications to systems, and practical examples.

Explores the application of Laplace transform in state space modeling of linear systems and the control of dynamic systems.

Covers distributions, derivatives, convergence, and continuity criteria in function spaces.

Explores stable LTI systems through frequency response analysis, convolution properties, and differential equations solutions.

Explores LTI systems, impulse response, convolution, system properties, and frequency response, including low-pass and band-pass filters.

Covers the fundamental properties of systems in discrete and continuous time domains.

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