DocumentCode
2520357
Title
Edge subdivision for fast diffraction calculations
Author
Calamia, Paul T. ; Svensson, U. Peter
Author_Institution
Dept. of Comput. Sci., Princeton Univ., NJ, USA
fYear
2005
fDate
16-19 Oct. 2005
Firstpage
187
Lastpage
190
Abstract
A continuous-time edge-diffraction impulse response (IR) can be expressed as a line-integral along the diffracting edge. With such a formulation, the discrete-time IR is found by subdividing the edge into segments, and for each segment integrating over its length and distributing the result among the appropriate time samples. Two basic subdivision strategies have been considered previously: one in which the segments are aligned with samples of the impulse response (i.e. each segment contributes to exactly one sample), and a second in which the segments are of a fixed length, and thus may contribute to one or multiple samples. In this paper, a hybrid subdivision strategy is proposed in which a sample-aligned segment is used only for the first sample of the IR, and evenly sized segments which span many samples are used to process the remainder of the edge. It has been found that the use of this hybrid method can result in a significant decrease in processing time with a minimal reduction in the accuracy of the IR calculation, and thus may allow for rapid diffraction calculations in complex, multi-edge simulation environments.
Keywords
acoustic wave diffraction; transient response; continuous-time edge-diffraction impulse response; discrete-time IR; edge subdivision; fast diffraction calculations; sample-aligned segment; Accuracy; Acoustic diffraction; Computational modeling; Computer science; Councils; Filtering; Loudspeakers; Low pass filters; Optical computing; Sampling methods;
fLanguage
English
Publisher
ieee
Conference_Titel
Applications of Signal Processing to Audio and Acoustics, 2005. IEEE Workshop on
Print_ISBN
0-7803-9154-3
Type
conf
DOI
10.1109/ASPAA.2005.1540201
Filename
1540201
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