Oscillation conditions: Feedback phase shift

In summary, the condition for oscillation is that the feedback loop must provide a 180 degree phase shift, which is necessary for a regenerative effect. This applies to inverting configurations such as the common-source amplifier, while non-inverting configurations like the common-drain or source follower do not require this condition. The 180 degree phase shift cancels out the phase shift introduced by the amplifier, and it only applies at the desired frequency of oscillation. Both inverting and non-inverting amplifiers can be used in a feedback oscillator, as long as the gain is sufficient to compensate for losses in the feedback network. If a non-inverting, low voltage-gain amplifier must be used, inversion and voltage magnification can still be achieved
  • #1
dalarev
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One of the conditions for oscillation is that the (regenerative) feedback loop must provide a 180 degree phase shift. This is due to the fact that, for a regenerative effect, the signal must undergo n*360 degrees phase shift: 180 from the amplifier and another 180 from the feedback network.

My question is, doesn't this depend on the type of configuration used with the amplifier?

For instance, a common-source amplifier is an inverting configuration, so this condition would certainly apply. For a common-drain, or source follower, configuration though, the output is in phase with the input, isn't it?


That also brings up another doubt I have. I have never been able to "pin point" exactly what it is in an inverting configuration that makes...inverting. Some brief explanation would be greatly appreciated.
 
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  • #2
Yes the feedback oscillator requires a negative feedback amplifier.

Negative feedback is another way of saying inverting amplifier which is another way of saying 180 phase shift.

Another way of looking at the 180 phase shift required of the feedback network is that is simple cancels out the phase shift introduced by the amplifier, putting you back where you started.

Note the phase shift is only to be applied at the desired frequency of oscillation, at all other frequencies it is not 180.

Nor should you think the reason we use an inverting amplifier is that a non inverting one won't work.
It will oscillate all to well and we would likely loose control of it as the feedback is self reinforcing.

However neither type of amplifier will oscillate unless the gain is sufficient to compensate the losses in the feedback network. A phase shift network requires a gain of at least 29. Common drain or common collector amplifiers have a gain of just less than 1.
 
  • #3
If you have no option but to use a non-inverting, low voltage-gain amplifier, you can achieve inversion (and voltage magnification) with a transformer or, at higher frequencies, some appropriate transmission line.
 

What is the definition of oscillation conditions?

Oscillation conditions refer to the specific requirements that must be met for a system to undergo oscillation, which is the repetitive back-and-forth motion of a system around a central equilibrium point.

What is feedback in oscillation conditions?

Feedback refers to the process of a system receiving information about its own output and using that information to adjust its behavior. In oscillation conditions, feedback plays a crucial role in maintaining the oscillatory motion of the system.

What is phase shift in oscillation conditions?

Phase shift refers to the delay or advancement in the timing of a system's oscillatory motion relative to an external reference point. In feedback systems, phase shift can be controlled to adjust the amplitude and stability of oscillations.

How does feedback affect phase shift in oscillation conditions?

Feedback can influence the phase shift in oscillation conditions by providing a means for adjusting the timing of the system's oscillatory motion. By adjusting the amount and timing of feedback, the phase shift can be altered to control the behavior of the system.

What are the implications of phase shift in oscillation conditions?

The phase shift in oscillation conditions can have significant implications for the behavior and stability of a system. A small change in phase shift can lead to large changes in the system's oscillatory motion, and understanding and controlling phase shift is essential in many scientific and engineering applications.

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