djoki wrote: Hi,
what you mean with size? The depth?
For exampel
60 Hz = 571 cm
Depth of Helmholtz= 1/10 = 57,1 cm
Djoki,
Steve gave you very good explanation about this stuff.
I only wanted to point out for Steven that this condition of HUGE wavelengths versus resonator measures is a condition on which the principle works.
It is a mass spring system, were the enclosed air volume works as a spring, and the air enclosed by the slots as a mass.
What I gave was the MAXIMUM size such a cavity should have (in order for the air volume to strictly behave as a spring, indepent of wavelength behavior), NOT the size defining the tuned frequency.
In fact it should be good that Steve enters a link in that post containing that adjusted Helmholz calculator, to the post it originated from.
It explains a bit the principles behind it, compares it to panel traps, and gives credit to anyone involved who found, discussed and checked this original error.
http://www.johnlsayers.com/phpBB2/viewt ... ight=#9891
Simplified what you're looking for as depth is the equivalent of the triangular volume translated in a standard rectangular volume behind a normal Helmholtz resonator in front of a wall.
This is because that volume defines the stiffness of that air layer.
As a matter of speach one could substitute this depth by a volume in those formulas (and calculate internally the equivalent depth), to prevent those "what depth to take" questions with irregular shaped cavities. (but that becomes a question too with large ceiling applications, where the average depth is not completely true anymore = related to law of inertia).
Possible here are some mini corrections needed, but I wonder if anyone measured that.
The principle has proved here to work, and some assumptions are made.
The most defining factor is that people seem to have used them with success.