The different pulses come from the connection of the rectifier, not because of a phase difference. You could rewire the rectifier components to work using one of the hot legs as a common.
I have shown how one of Besoeker's wiring diagrams supports my position that there is no phase difference.
The different pulses are available because AC has no set positive direction. We can choose to use whichever direction we need to provide a positive pulse.
How do we show a phase difference in this circuit? I know one method included 'different math techniques' when writing KCL formulas at nodes A, N, and B.
One problem is in what we call a phase. There is no clear use anymore, but what is clear is that the circuit has three voltages, two small and one large, and these can be used in either direction because AC is bi-directional. There is no set "correct" direction. The positive direction is a choice we make when using the voltages. The "technique" is the direction choice we make and does not change the fact that the voltages produced can be used either way. It also does not change the fact that the physical forces in the transformer are working in phase (there goes the use of "phase" again).
But the physical forces in the single winding are the exact same as those you get from two sources that are physically displaced by 180?. That shows that there is a disconnect between the creation method and what we take from the source, not a dependence as you suppose.
Please compare the resultant power waveforms on both legs of a residential service (hint - negative X negative = positive)
I bet you find they are in phase.
"In phase" again being dependent on definitions and assumptions. You will find that the "power waveforms" in Besoeker's circuit are not "in phase". In Besoeker's circuit, the power flows to the load on opposite halves of the AC cycle for each half of the circuit.
In the residential circuit, the "power waveform" will naturally be "in phase" because real power flows to the load on both halves of the cycle. That would also be the case whether the sources had a 0? displacement or were physically displaced by 180?. No difference. AC is bi-directional and a circuit like Besoeker's makes it clear that the voltages can be used either way and that they do not have to be the same for both halves. Our assignment of direction is the issue.
For starters you can't reverse your time rates of change when determining whether they're in phase. Which is exactly what you're doing every time you choose neutral as your reference point for your scope. You're measuring one leg in a "forward" direction and the other leg in the "backward" direction.
There is no "forward" and "backward". Our assignment of these designations is the whole problem. AC is b-directional and there is no "correct" direction. Each voltage can be used with either direction providing providing a positive "push of force".
Bes, IMHO any voltage obtained by inversion is not properly called a phase. A "phase" must be provided by a separate generator and the phases must drive two or three phase loads. So the open wye is single phase for example.
At best that use of the word "phase" is slang anyway in light of the only technically correct definition of "phase". There are really just too many uses to reach a consensus on the term. What we should be able to agree on is the physical nature of the voltages. In the winding halves, the "forces" are synchronized with normal loads. In using the "forces" provided, we can use them synchronized or not, as Besoeker has shown (and the forces in the windings would not be synchronized either). As pfalcon recognizes, the forces in the source vs the usage of the forces is the "line in the sand" so to speak.
But don't forget inversion means to change the polarity not shift it in time.
There is no time shift in a 3-phase generator either. All voltages begin at the same time.