Lectures related to Network synthesis

Covers a Q&A session on analog circuits, focusing on practice exams, filters, oscillators, and feedback structures.

Covers the solutions of a series RLC circuit and the voltage jump across it.

Covers the design and analysis of continuous-time filters, including MOSFET-C filters and Gm-C filters.

Covers stability analysis of feedback amplifiers and Butterworth and Chebyshev filter design.

Explores the synthesis of antennas networks, including beam width and radiation patterns.

Explores the synthesis of digital filters from analog filters using the bilinear transformation method and Chebyshev's criterion.

Covers the design and synthesis of switched-capacitor filters focusing on cascade and ladder filter designs.

Covers the derivation of the voltage jump across a series RLC circuit.

Explores filter synthesis methods and the role of random variables in measurement systems.

Covers Chebyshev polynomials, all-pole filter design, RLC filters, and active-RC and OTA-C filter implementations.

Explores the fundamentals of Chebyshev approximation in filters, covering polynomials, pole locations, order determination, and design procedures.

Covers the design and implementation of active filters, focusing on second-order and high-order realizations.

Covers the fundamentals of filters, LP-to-HP transformation, LP-to-BP transformation, and analytical approximations like Butterworth and Chebyshev.

Explores digital filter synthesis, emphasizing frequency response approximation and pole-zero placement.

Introduces filter theory methods such as discretization, pole shifting, and scaling in filter design.

Explores analog filters, rational transfer functions, and stability analysis of causal systems.

Covers the analog realization of filters and digital sizing methods.

Explores resonance, pole-zero effects, filter synthesis, and Butterworth filter properties.

Covers the basic functions of quadratic and biquadratic rectangular elements and the serendipal family of regular rectangular finite elements.

Explores Laplacian operators on graphs and the model of DC microgrids.