Hey everyone.
So I found a pdf of the presentation this guy did in 2016 (which I had no idea and wasn't in the same country probably), and I found it difficult to get just by the pdf. So I burned some tokens on Claude Opus 5.5 to make it check the math and complete the presentation.
This is what I got: (attachment)
Description:
Christophe Basso's APEC 2016 seminar on FACTs (Fast Analytical Circuit Techniques): deriving transfer functions of linear circuits by inspection instead of nodal equations and heavy algebra. It starts with a critique of high-entropy expressions, which are correct but impossible to interpret or use in design. The goal is low-entropy forms, with gain, poles and zeros kept separate, where every term has a physical meaning. The foundation is the time constant: with the excitation turned off, the resistance seen by each capacitor or inductor is enough to build the denominator. Zeros are found by inspection or with null double injection (NDI), which looks for the conditions under which the signal fails to reach the output. One example compares the method with a Thévenin analysis, and results are checked in SPICE and Mathcad. The method is then extended to second-order networks, such as the buck's LC output filter (with parasitics), with a notation that tracks the state of each reactance. In the applied part, the PWM switch model linearizes only the switching cell and makes it possible to analyze CCM buck and buck-boost converters: control-to-output and input-to-output transfer functions, input and output impedances, and the right-half-plane zero.
Hope at least someone find it interesting someday, then my effort to post here is paid.
So I found a pdf of the presentation this guy did in 2016 (which I had no idea and wasn't in the same country probably), and I found it difficult to get just by the pdf. So I burned some tokens on Claude Opus 5.5 to make it check the math and complete the presentation.
This is what I got: (attachment)
Description:
Christophe Basso's APEC 2016 seminar on FACTs (Fast Analytical Circuit Techniques): deriving transfer functions of linear circuits by inspection instead of nodal equations and heavy algebra. It starts with a critique of high-entropy expressions, which are correct but impossible to interpret or use in design. The goal is low-entropy forms, with gain, poles and zeros kept separate, where every term has a physical meaning. The foundation is the time constant: with the excitation turned off, the resistance seen by each capacitor or inductor is enough to build the denominator. Zeros are found by inspection or with null double injection (NDI), which looks for the conditions under which the signal fails to reach the output. One example compares the method with a Thévenin analysis, and results are checked in SPICE and Mathcad. The method is then extended to second-order networks, such as the buck's LC output filter (with parasitics), with a notation that tracks the state of each reactance. In the applied part, the PWM switch model linearizes only the switching cell and makes it possible to analyze CCM buck and buck-boost converters: control-to-output and input-to-output transfer functions, input and output impedances, and the right-half-plane zero.
Hope at least someone find it interesting someday, then my effort to post here is paid.
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