Problem of an optimal discretization in acoustic modelling

In this paper two new models of an acoustic source in BEM are proposed. For simplicity a plane axisymmetric source is modelled. Up to now, the models consist of elements of the same dimension. Furthermore, the nodes are equi-spaced on each element. In contrast to these models, the first new one is c...

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Main Author: A. BRAŃSKI
Format: Article
Language:English
Published: Institute of Fundamental Technological Research Polish Academy of Sciences 2014-05-01
Series:Archives of Acoustics
Online Access:https://acoustics.ippt.pan.pl/index.php/aa/article/view/909
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author A. BRAŃSKI
author_facet A. BRAŃSKI
author_sort A. BRAŃSKI
collection DOAJ
description In this paper two new models of an acoustic source in BEM are proposed. For simplicity a plane axisymmetric source is modelled. Up to now, the models consist of elements of the same dimension. Furthermore, the nodes are equi-spaced on each element. In contrast to these models, the first new one is composed of optimal elements on which the nodes are equi-spaced. The second new model is composed of optimal elements too but the nodes on each element are optimal (Tchebicheff nodes). Numerical calculations pointed out that the quality of the new models is better than the known ones.
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publisher Institute of Fundamental Technological Research Polish Academy of Sciences
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spelling doaj-art-5583c08aaf384bbea5c658d450fd3bac2025-08-20T02:39:22ZengInstitute of Fundamental Technological Research Polish Academy of SciencesArchives of Acoustics0137-50752300-262X2014-05-01232Problem of an optimal discretization in acoustic modellingA. BRAŃSKI0Institute of Technics, Pedagogical University, 35-310 Rzeszów, Reytana 16 C, PolandIn this paper two new models of an acoustic source in BEM are proposed. For simplicity a plane axisymmetric source is modelled. Up to now, the models consist of elements of the same dimension. Furthermore, the nodes are equi-spaced on each element. In contrast to these models, the first new one is composed of optimal elements on which the nodes are equi-spaced. The second new model is composed of optimal elements too but the nodes on each element are optimal (Tchebicheff nodes). Numerical calculations pointed out that the quality of the new models is better than the known ones.https://acoustics.ippt.pan.pl/index.php/aa/article/view/909
spellingShingle A. BRAŃSKI
Problem of an optimal discretization in acoustic modelling
Archives of Acoustics
title Problem of an optimal discretization in acoustic modelling
title_full Problem of an optimal discretization in acoustic modelling
title_fullStr Problem of an optimal discretization in acoustic modelling
title_full_unstemmed Problem of an optimal discretization in acoustic modelling
title_short Problem of an optimal discretization in acoustic modelling
title_sort problem of an optimal discretization in acoustic modelling
url https://acoustics.ippt.pan.pl/index.php/aa/article/view/909
work_keys_str_mv AT abranski problemofanoptimaldiscretizationinacousticmodelling