Urban noise mapping generally consists of simulating the emission and attenuation of noise in an area by following rules such as common noise assessment methods. The computational cost makes these models unsuitable for applications such as uncertainty quantification, where thousands of simulations may be required. One solution is to replace the model with a meta-model that reproduces the expected noise levels with highly reduced computational costs. The strategy is to generate the meta-model in three steps. The first step is to generate a training sample exploring the large dimension model's inputs set. The second step is to reduce the dimension of the outputs. In the third step, statistical interpolators are defined between the projected values of the training sample over the reduced space of the outputs. Radial basis functions or kriging are used as interpolators. The meta-model was built using the open source software NoiseModelling. This study compares the proximity of the meta-model outputs to the model outputs against the reduced basis, the class of the kriging covariance function, and the training sample size. Simulations using the meta-model are more than 10 000 times faster than the model while maintaining the main behavior.
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December 2020
December 14 2020
Meta-modeling for urban noise mapping
Antoine Lesieur;
Antoine Lesieur
a)
1
ANGE, INRIA
, 2 rue Simone Iff, 75012 Paris, France
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Pierre Aumond;
Pierre Aumond
2
UMRAE, Université Gustave Eiffel, IFSTTAR, CEREMA
, F-44344 Bouguenais, France
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Vivien Mallet;
Vivien Mallet
1
ANGE, INRIA
, 2 rue Simone Iff, 75012 Paris, France
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Arnaud Can
Arnaud Can
2
UMRAE, Université Gustave Eiffel, IFSTTAR, CEREMA
, F-44344 Bouguenais, France
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a)
Electronic mail: antoine.lesieur@inria.fr
J. Acoust. Soc. Am. 148, 3671–3681 (2020)
Article history
Received:
October 23 2019
Accepted:
November 11 2020
Citation
Antoine Lesieur, Pierre Aumond, Vivien Mallet, Arnaud Can; Meta-modeling for urban noise mapping. J. Acoust. Soc. Am. 1 December 2020; 148 (6): 3671–3681. https://doi.org/10.1121/10.0002866
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