Discussion Overview
The discussion revolves around calculating overshoot and undershoot in digital signals due to oscilloscope probe inductance, particularly in the context of fast rise times (~2ns). Participants explore various methods to minimize stray inductance and the implications of different circuit models on measurement accuracy.
Discussion Character
- Technical explanation
- Debate/contested
- Experimental/applied
Main Points Raised
- One participant suggests using the equation V = L di/dt to calculate overshoot but expresses uncertainty about how to determine di.
- Another participant notes the complexity of measurements at high edge rates, indicating a transition between lumped and distributed circuit models.
- A participant mentions that if the circuit dimensions are smaller than 6 cm, lumped circuit analysis may still be valid.
- Several participants share techniques to minimize stray inductance, including using Z-lead probes and coaxial probe tip adapters, detailing their effectiveness and practical applications.
- One participant discusses a method involving a spring coil accessory for grounding, suggesting it can improve measurement accuracy.
- Another participant raises a question about calculating overshoot due to inductance, noting that while rise time degradation due to capacitance can be calculated, the same is not straightforward for inductance.
- A participant mentions resonance frequency calculations but questions their relevance to overshoot, particularly in relation to bandwidth considerations of the signal and oscilloscope.
Areas of Agreement / Disagreement
Participants express various techniques for minimizing probe inductance and share personal experiences, but there is no consensus on how to calculate overshoot due to inductance. The discussion remains unresolved regarding the relationship between resonance frequency and observed overshoot.
Contextual Notes
Participants highlight limitations in their approaches, such as the dependence on circuit dimensions for lumped analysis and the challenges of applying traditional models at high frequencies. There are also unresolved mathematical steps regarding the calculation of overshoot.