A. Meacham, L. Savioja, S. R. Martin, and I. J. O. Smith, “Digital Waveguide Network Reverberation in Non-Convex Rectilinear Spaces,” in Proc. AES Convention 141, Sep. 2016, Paper 303. [Online]. Available: https://aes.org/publications/elibrary-page/?id=18398
Meacham A, Savioja L, Martin SR, Smith IJO. Digital Waveguide Network Reverberation in Non-Convex Rectilinear Spaces. In: AES Convention 141. Audio Engineering Society; 2016. Paper 303. Available from: https://aes.org/publications/elibrary-page/?id=18398
@inproceedings{Meacham2016_18398,
author = {Meacham, Aidan and Savioja, Lauri and Martin, Sara R. and Smith, III, Julius O.},
title = {{Digital Waveguide Network Reverberation in Non-Convex Rectilinear Spaces}},
booktitle = {AES Convention 141},
note = {Paper 303},
year = {2016},
month = sep,
publisher = {Audio Engineering Society},
url = {https://aes.org/publications/elibrary-page/?id=18398}
}
TY - CPAPER
TI - Digital Waveguide Network Reverberation in Non-Convex Rectilinear Spaces
AU - Meacham, Aidan
AU - Savioja, Lauri
AU - Martin, Sara R.
AU - Smith, III, Julius O.
T2 - AES Convention 141
M1 - Paper 303
PY - 2016
DA - 2016/09/06
UR - https://aes.org/publications/elibrary-page/?id=18398
PB - Audio Engineering Society
LA - en
AB - We present a method to simulate the late reverberation of a non-convex rectilinear space using digital waveguide networks (DWNs). In many delay-line-based reverberators, diffraction effects and even occlusion are often neglected due to the need for hand-tuned, non-physical mechanisms that complicate the extreme computational economy typical of such systems. We contend that a target space can be decomposed into rectangular solids following a succinct set of geometric rules, each of which correspond to a simple DWN reverberator. By defining the interactions between these systems, an approximation of diffraction and occlusion can be achieved while maintaining structural simplicity. This approach provides a promising engine for real-time synthesis of late reverberation with an arbitrary number of sources and receivers and dynamic geometry.
ER -