This is actually the smallest sister of the same blanda bowls line. I just cut the bottom.This is really cool, LOVE IT!!!
Congratulations @rokr !
I have ordered four CHN110 drivers, I am planning to do the same sometime next year
May I ask what you put under the speakers? That little wooden thingy
I don't have any good measuring equipment. Will get some soon.Beautiful! Can you do any measurments?
I have done this both analytically and numerically (COMSOL). Haven't read the thread, but if still relevant, I can perhaps put something together.If I check Table I in the above PDF the first resonance they captured was at 963Hz - I guess it would be more interesting to see the resonances below 200Hz
But then if I check Fig. 1 it does show response from 0Hz and apparently there is only one resonance between 0 and 500Hz (around 400Hz)
Does this mean that (at least in the experiment mentioned in the PDF) there was no resonance below 400Hz?
Also it would be great if anybody here with experience in COMSOL could actually simulate the standing waves in a sphere.....
Thank you @René - Acculution.com much appreciated, if you have the timeI have done this both analytically and numerically (COMSOL). Haven't read the thread, but if still relevant, I can perhaps put something together.
There is no mode at 660 Hz, but at 877 Hz there is. This modal approach has been tested up against this paper and fits (https://www.acs.psu.edu/drussell/Publications/Basketball.pdf). If you see a resonance at 660 Hz, there must be something more going on when the response is driven.Thank you @René - Acculution.com much appreciated, if you have the time
But I guess if the above idea is correct - like if let's say the inner diameter of a sphere is 26cm then the first standing wave will be at around 660Hz - then I am personally fine, no need for a simulation
I don’t know how important it is for standing waves but the way I built it, it’s not a perfect sphere, the Y diameter is 28cm while the X diameter is 26cm( the internal dimensions are about 2 cm less in each direction).There is no mode at 660 Hz, but at 877 Hz there is. This modal approach has been tested up against this paper and fits (https://www.acs.psu.edu/drussell/Publications/Basketball.pdf). If you see a resonance at 660 Hz, there must be something more going on when the response is driven.
View attachment 334418
Look good.Spheroidal cabinets are excellent in terms of diffraction management.
Exhibit A:
raw response of a 6" midrange driver, in a 8" spheroidal cabinet, measured at 10 degrees intervals, at 1m. 5ms gate.
1/24 octave smoothing.
View attachment 334704
Tuning applied:
View attachment 334708
@René - Acculution.com
State of the art, don't you think?
The physics of the situation is essentially that the sound wave generated by a loudspeaker driver radiates outwards in a hemispherical wave, travelling sideways across the baffle surface and out into the room. However, when the sound waves reach the baffle edge of a cuboid cabinet, they encounter a pressure discontinuity. There is nothing for the sound waves to press against any more, and that step change causes severe diffraction. In effect, the sharp cabinet edge forms a secondary source of sound-wave radiation, and sound waves from that 'virtual' source interfere with those from the loudspeaker driver itself, resulting in comb filtering, directional beaming and an uneven response. The precise frequencies affected and the strength of the interference effects depend on the relative distances between the driver and the various baffle edges.
Not surprisingly, Olson's work revealed that chamfering or rounding the front baffle edges helps to reduce these interference effects by softening the transition and severity of the pressure discontinuity at the cabinet edge — and that's why most modern loudspeaker cabinets have rounded edges to varying degrees. But the best performance was obtained with a spherical cabinet, since there are obviously absolutely no hard edges, and thus no step-change discontinuities.
However, a spherical cabinet presents other practical problems, not least being how to stop the speaker from rolling off the console meter-bridge! On a more serious note, a sphere has only one dimension and thus has a very strong resonant frequency. A better compromise, combining the soft baffle edges of a sphere but with a broad spread of internal resonant frequencies, is the ovoid or egg shape.
I see these all the time locally but only in Forest Green:
I think it's different. Elipson has three wheels (see #68), but here there are four.I see these
Any owner of Elipson is free to cover it with dimples using a drilling machine or chisel and paint it ever Forest green.doesn't have