Acoustics of Non-Box Shape Rooms


Most published and internet commentaries on room acoustics related to loudspeaker applications (or mis-applications)deal with "the room" as an enclosed area (ex: 12x16x8). But most modern housing doesn't offer us rooms with such regular dimensions. Ceilings can be of wildly varying heights, and there are usually big chunks of open wall on one or more sides. Often these wall gaps open into adjacent rooms that are as big as or bigger than the intended primary listening room. These conditions raise questions about matching speakers and speaker placements with the room. For example, in an L-shaped enclosed area, is "the room" the vertical or horizontal segment of the L that you wish to consider as "the room," or do you need to consider both the horizontal and vertical segements of the L together as a whole? What tools are available to help us understand the acoustic workings of such a space?
If anyone knows of any books, articles, or other resources that deal with real-world spaces, please let me know. Everything I've ver seen just deals with simplistic cubic volumes -- not the irregular combinations of such volumes that we really live with. Or if you happen to be an expert in acoustic engineering, your personal observations would be just as welcome.
Thanks -- Brett
brett44

Showing 1 response by richingoth

This doesn't really pertain to home audio but in sound reinforcement we have mutiple speaker enclosures or speaker clusters aimed for coverage for the majority of listeners. For the other areas we used fills, basicly high/mid speakers placed at sides, staight down (front rows coverage)on the main clusters or under balconies. By using delays to the fills we get better intelligibility.
The modals for non-parallel walls can be found using finite analysis (which is beyound the scope of this book I looked at last night, I have six different books pertaining to this field so the title is at home). There was, however, a footnote to this and somebody at Philips in the Netherlands studied and published this (again this is at home).

Regards,
Rich