### What Is Barkhausen Criteria?

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Barkhausen Criteria is a set of conditions that determine the oscillation frequency and amplitude in electronic circuits that utilize feedback. This set of criteria is named after Heinrich Barkhausen, a German physicist who first discovered the phenomenon of magnetic hysteresis and oscillations in ferromagnetic materials. In this blog, we will explore what Barkhausen Criteria is and its significance in electronic circuits.

**Contents**

**What Is Barkhausen Criteria?**

Barkhausen Criteria states that for sustained oscillations to occur in a feedback circuit, the following conditions must be met:

**Loop Gain**: The loop gain of the circuit must be equal to or greater than one. Loop gain refers to the gain of the signal around the feedback loop. If the loop gain is less than one, the circuit will not produce sustained oscillations.**Phase Shift**: The phase shift around the feedback loop must be equal to a multiple of 360 degrees. Phase shift refers to the time delay between the input and output signals. If the phase shift is not equal to a multiple of 360 degrees, the circuit will not produce sustained oscillations.**Amplitude**: The circuit must have enough gain to overcome losses in the feedback loop and produce sustained oscillations. If the gain is not sufficient, the circuit will produce oscillations that decay over time.

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**Significance Of Barkhausen Criteria**

Barkhausen Criteria is essential in the design and analysis of electronic circuits that utilize feedback. Feedback circuits are widely used in various applications, such as oscillators, filters, and amplifiers. By understanding the Barkhausen Criteria, designers can ensure that the circuit will produce sustained oscillations and operate reliably.

One of the most significant applications of Barkhausen Criteria is in the design of electronic oscillators. Oscillators are circuits that produce a periodic waveform, such as a sine wave or a square wave. By meeting the conditions of the Barkhausen Criteria, designers can ensure that the oscillator will produce a stable and reliable waveform at the desired frequency.

**Conclusion**

Barkhausen Criteria is a set of conditions that determine the oscillation frequency and amplitude in electronic circuits that utilize feedback. By meeting the conditions of Barkhausen Criteria, designers can ensure that the circuit will produce sustained oscillations and operate reliably. This set of criteria is essential in the design and analysis of electronic circuits, particularly in the design of oscillators. By understanding Barkhausen Criteria, designers can ensure that their circuits operate at the desired frequency and produce a stable and reliable waveform.

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**FAQ**

**What Is The Criteria For Barkhausen?**

The circuit will oscillate when two conditions, called Barkhausen’s criteria are met. These two conditions are: The loop gain must be unity or greater. The feedback signal feeding back at the input must be phase-shifted by 360° (which is the same as zero degrees).

**What Are The Two Conditions Of Barkhausen Criteria?**

Generally, the Barkhausen criteria have two conditions, first the closed-loop gain is equal to 1, second the closed-loop phase is equal to 0, with these conditions, the oscillator circuit would generate a sinusoidal signal.

**What Must Be The Aβ Value For Barkhausen Criteria?**

The Barkhausen criterion |Aβ| = 1 |A| = 1— where β is the feedback gain and A is the amplifier gain —should be satisfied. Barkhausen Criterion “or” Conditions for Oscillation: If two requirements, referred to as Barkhausen’s criteria are satisfied, the circuit will oscillate.

**What Are The Conditions For Oscillation?**

To obtain the sustained oscillations, the multiple of the voltage gain and the feedback gain must be one or greater than one.

**What Will Happen If Barkhausen Criteria Is Not Fulfilled By An Oscillator Circuit?**

If the Barkhausen condition is not satisfied because the amplifier gain is too high or the feedback amplitude is too much, the oscillator will generate harmonics of the oscillation frequency and it may oscillate at a frequency different from the desired one.

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