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@Venkadesh_M : The circuits I looked up on the internet does not specify the values of the component, so yes, i'm literally in the dark... Any reference texts/blogs would be greatly appreciated !
@LvW : No, I can only find the gain of the amplifier... from Rc/Ie formula. I have no idea how to find the gain of the feedback path.
@E-design : Can you please elaborate how your circuit works ? I'm a newbie in this field so please bear with me..
The base node impedance is even lower because the common emitter circuit input is connected in parallel.That 5 Kohm base node impedance isn't helping any. The crystal wants as high a Q as possible and for the input this means high DC impedance.
Obviously, the question hasn't been answered yet, and it's in fact far from being simple, although the circuit is rather basic. A complete analysis of the problem can be found in the classical paper Analysis of loop gain in feedback systems by Middlebrook.@LvW : No, I can only find the gain of the amplifier... from Rc/Ie formula. I have no idea how to find the gain of the feedback path.
It is not true that the crystal gives 180 deg. phase shift. The phase shift depends on how close the frequency is to the series resonant frequency and what other circuit components there are. The capacitor that was omitted from the original circuit is necessary to make that phase shift come out to 180 degrees. Without it you never get to 180.Okay let's just get down to the basics. We know that for oscillations, a positive feedback is required. So this can the achived by using a feedback circuit that shifts the phase of the signal by 180°. So the Amplifier gives an 180° shift, and the feedback circuit gives 180° shift... So, total phase shift 360°, the circuit oscillate, right ?
Here, the transistor is giving 180° shift, and the crystal is giving 180°,..
P.S. the 10 MF in series with the xtal is tooooo big, try 1000PF