Maximum effect diffusers
Maximum Sequence Diffusers (MLS)
Maximal sequence diffusers , often also called MLS diffusers , use mathematical principles of number theory to distribute sound waves evenly in space. The basis is a special sequence of the numbers +1 and -1 , known as the maximal sequence .
The mathematical secret: White spectrum
What makes these consequences so valuable for acoustics is the property of their Fourier transform: they possess a white spectrum .
- Audio technology: A corresponding signal sounds like white noise.
- Architectural acoustics: A surface built according to this pattern scatters incident sound almost perfectly evenly in all directions.
Structure and construction
A classic MLS diffuser consists of a sequence of depressions and elevations (two different depths).
- Separation plates: Thin, solid partitions should be installed between strips of different depths. These prevent pressure equalization movements and improve dispersion in the case of oblique sound incidence.
- The optimal depth: The maximum scattering effect is achieved at the frequency whose quarter wavelength ( λ/4 ) exactly corresponds to the depth of the depressions.
- Fringe width: In order for the scattering to work precisely, the width of a single fringe should be a maximum of half a wavelength ( λ/2 ).
Advantages and disadvantages
Although MLS diffusers theoretically provide perfect dispersion, they have a limitation in practice:
From line to surface: 2D diffusers
While a strip diffuser scatters sound only in one plane perpendicular to the strips, two-dimensional diffusers allow for hemispherical scattering .
This is achieved by mathematically multiplying two independent maximum sequences. The result is a checkerboard-like pattern of square fields with two different heights, which effectively distributes sound both horizontally and vertically.