I assume this is what the algorithms you mention do. But who knows? They are proprietary.
In SFM, the starting point is not established by applying common filters first, but after the seat-to-seat variation has first been minimized using individual sub EQ, delay, and attenuation. The common filters are applied afterwards. The algorithm, though it's patented, is described in detail in Todd Welti's 2006 AES article,
Low-Frequency Optimization Using Multiple Subwoofers (PDF).
In MSO (my software), it's all done at once within the same optimization. This helps ensure that any attempts to minimize seat-to-seat variation don't render the final frequency response too difficult to equalize properly using common EQ. Though DLBC is proprietary, they do reveal some information about its algorithm in some of their white papers. I describe some of that
here.
Ah, you are ‘andyc’ - the creator or MSO. Sorry I didn’t catch that. You obviously know your own software. I haven’t tried MSO myself for the only reason that I’m on Mac, and MSO is Windows only.
Anyway, fine, let me backtrack once again: Fully automated systems/algorithms for correcting room modes - SFM, DLBC, MSO, etc. - may well optimize subs separately, with success, as part of the algorithm, in order to produce a smooth response in mono.
The point that is of concern to
me, and that I have made a few times here on ASR, is what
practical guidelines should someone follow if he/she were to set up a system with sub(s)
by hand. This last part about ‘by hand’ is important. I assume no automated systems. Just level/delay of the sub(s), possibly with some DSP (i.e. PEQ filters) available, possibly a miniDSP device. It is in this scenario that I say: EQ the subs
together first. Optionally add tweaks
separately to see if any improvement can be found.
I was having trouble figuring out what you were trying to say in post 26. It might be helpful to refer to Figure 14.17 (b) and (c) in section 14.5.4 of Floyd Toole's book. In 14.17 (b), that is an odd-order mode (1st-order), so identical drive to identical subs against the two walls will result in mode cancellation. The two lobes have opposite signs, + and -. In figure 14.17 (c), that is an even-order mode (2nd-order). That means identical drive to identical subs against the two walls will result in mode boosting. The two lobes have the same signs (both +). That is also stated in that figure's accompanying text, where it says, "The second-order mode has been amplified because the subwoofers are in lobes having the same polarity." Because of this complexity, trying to come up with hard and fast rules about what happens to the overall response is harder than it seems. When seat-to-seat variation is of interest, that's harder yet.
Yes, it can be complex, but let me try again. Let’s simplify.
- First, consider one listener position only - the seat-to-seat variation problem is for another day.
- Second, let’s focus on the lowest order mode only, Figure 14.17 (b). What happens further up or down the frequency range is not relevant to this argument. (For example, the second order mode will indeed be boosted when subs play mono, so that’s a tough problem. Maybe we need to compromise on that mode.)
- Third, the listener is somewhere close to a wall, or at least away from the null in the middle.
So, in the scenario of Figure 14.17 (b), before we apply any filters, if we play either sub
separately, that will lead to a frequency response with a peak at the frequency of the mode. Do we agree on that?
If the two subs play
together, exact same signal, in phase, this will produce a near smooth response, i.e. a significantly reduced peak at the frequency of the mode. A cancellation effect is in action here. This corresponds to the SPL line with small dots in the figure. Do we agree?
Then EQ each sub separately with a suitable PEQ filter. These would be notch filters.
Then play the subs in mono. You will then observe a
dip at the frequency of the mode. Agreed?
The conclusion I draw from this argument is that separate EQ is a flawed procedure.