Title :
A Physical Model for Plate Reverberation
Author :
Bilbao, Stefan ; Arcas, Kevin ; Chaigne, Antoine
Author_Institution :
Sonic Arts Res. Centre, Queen´´s Univ. Belfast
Abstract :
In this article, a digital plate reverberation algorithm is presented, based on a direct numerical simulation of the equations of motion of a thin linear plate of Kirchhoff type. While such an algorithm will be more expensive, computationally, than digital filter-based algorithms, the resulting algorithm allows far more flexible control on the part of the user, in that the defining parameters have physical significance (i.e., they are related directly to material and geometry of the plate itself). A partial differential equation model is presented, followed by a discussion of a finite difference scheme, which is then specialized to the case of plate reverberation; numerical simulation results are presented
Keywords :
finite difference methods; partial differential equations; reverberation; Kirchhoff type; digital plate reverberation algorithm; finite difference scheme; partial differential equation model; thin linear plate; Art; Damping; Finite difference methods; Frequency; Instruments; Laplace equations; Numerical simulation; Partial differential equations; Reverberation; Vibrations;
Conference_Titel :
Acoustics, Speech and Signal Processing, 2006. ICASSP 2006 Proceedings. 2006 IEEE International Conference on
Conference_Location :
Toulouse
Print_ISBN :
1-4244-0469-X
DOI :
10.1109/ICASSP.2006.1661238