Why Does the Phase Shift Oscillator Frequency Drop with the TL072?

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Discussion Overview

The discussion revolves around the observed frequency drop in a phase shift oscillator circuit when substituting an ideal op-amp with a TL072. Participants explore the reasons behind this anomaly, focusing on the impact of the op-amp's characteristics on the circuit's performance, including phase shifts and gain responses. The context includes circuit analysis, simulation results, and theoretical considerations related to oscillator behavior.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Mathematical reasoning

Main Points Raised

  • Some participants suggest that the input impedance of the TL072 may load the RC network, affecting the oscillation frequency.
  • Others highlight the differences between ideal and real op-amps, noting that actual op-amps have finite gain, input impedance, and output impedance.
  • A participant mentions the importance of parasitic phase shifts contributed by the op-amp, which could lead to a lower frequency of oscillation.
  • It is noted that the circuit oscillates at a frequency where the loop gain phase is -360 degrees, with contributions from both the inverting input and the op-amp's characteristics.
  • Some participants discuss the need to analyze the closed-loop gain and phase shift to understand the frequency drop, with references to specific equations and simulation tools like PSpice.
  • There is mention of the TL072's gain and phase characteristics at the designed frequency of oscillation, indicating a significant deviation from ideal behavior.
  • Participants express uncertainty about the exact causes of the phase shift in the real op-amp and its contribution to the frequency drop.

Areas of Agreement / Disagreement

Participants generally agree that the frequency drop is related to the non-ideal characteristics of the TL072, particularly its phase shift and gain. However, there is no consensus on the precise mechanisms or calculations involved, with multiple competing views on how to analyze and model the circuit's behavior.

Contextual Notes

Limitations include the dependence on specific assumptions about the op-amp's behavior, the complexity of the calculations involved, and the need for simulations to verify theoretical predictions. Some participants note that the transfer function may not be applicable under certain conditions, adding to the uncertainty in the analysis.

Who May Find This Useful

This discussion may be useful for students and practitioners interested in oscillator design, op-amp characteristics, and circuit simulation, particularly those working with phase shift oscillators and real-world op-amp behavior.

  • #31
rude man said:
The second loop is the feedback resistor around the op amp. It's a loop inside the major loop which you cite.
I think, speaking about two loops really will confuse the OP.
For my opinion, it makes not much sense to arbitrarily define an internal loop consisting of an opamp and a feedback resistor only.
Such a "loop" would have a loop gain of infinity (ideal opamp).
Remember: The oscillation condition for all 4-pole oscillators involves one single loop only.
Obviously - a simple visual inspection confirms that the phase shift oscillator topology consists of a single closed loop which contains a frequency-determining RC block in series with a finite gain inverting amplifier. This view reflects the principle of this oscillator type.

Comment: Even in case of the WIEN oscillator (where the combination of positive and negative feedback formally would allow a definition of 2 loops) it makes no sense to define two loops because the common approach using an ideal opamp would give infinite loop gain. Instead, the opamp with negative feedback is, of course, considered as a fixed-gain block.
Hence, we have again the classical single-loop oscillatory system.
 

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