Registration ends 07.4.2026 at 23:59 h

The module covers necessary mathematical foundations (deepening of ordinary differential equations, Fourier, Laplace, and Z-transformations) and imparts knowledge of properties of dynamic systems (continuous, discrete, static, dynamic, autonomous, controlled). In addition, the module covers topics such as modeling, stability and convergence analysis, behavior, and simulation of continuous and discrete systems. Aspects such as modeling, observability, and controllability of dynamic systems, stability criteria, transfer functions, stability analysis of root locus, controller design through pole placement, and classic (P, I, PD, PI, PID) and cascade controllers are also covered. The module's contribution to digitization and Industry 4.0 lies mainly in the area of discrete control systems.

The students deepen their mathematical knowledge, particularly in the areas of ordinary differential equations, Fourier, Laplace, and Z-transformations, and gain the ability to simulate the behavior of continuous and discrete systems. The module also fosters the ability to reflect on and evaluate work results and highly promotes the analytical and abstraction skills of the students.

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