Cookies

We use cookies to ensure that we give you the best experience on our website. By continuing to browse this repository, you give consent for essential cookies to be used. You can read more about our Privacy and Cookie Policy.


Durham Research Online
You are in:

Discontinuous isogeometric boundary element (IGABEM) formulations in 3D automotive acoustics.

Sun, Y. and Trevelyan, J. and Hattori, G. and Lu, C. (2019) 'Discontinuous isogeometric boundary element (IGABEM) formulations in 3D automotive acoustics.', Engineering analysis with boundary elements., 105 . pp. 303-311.

Abstract

The isogeometric boundary element method (IGABEM) is a technique that employs non-uniform rational B-splines (NURBS) as basis functions to discretise the solution variables as well as the problem geometry in a boundary element formulation. IGABEM has shown improved convergence properties over the conventional boundary element method (BEM) algorithms. However, in acoustics, IGABEM has only been applied to problems with simple smooth boundary conditions. In most real-world engineering design and analysis acoustic problems, geometric corners and discontinuities in boundary conditions can give rise to more complexity in the solution field that may be more efficiently modelled using a discontinuous approach. In the current work we develop a discontinuous IGABEM formulation based on discontinuous elements and a suitable collocation scheme. Continuous and discontinuous formulations are compared. In this paper, a three dimensional model with different sets of boundary conditions is presented to explore the conditions under which a discontinuous formulation outperforms the continuous IGABEM. A simple car passenger compartment model characterised by panels with piecewise continuous impedance boundaries is presented to illustrate the potential of the proposed method for integrated engineering design and analysis.

Item Type:Article
Full text:(AM) Accepted Manuscript
Available under License - Creative Commons Attribution Non-commercial No Derivatives.
Download PDF
(421Kb)
Status:Peer-reviewed
Publisher Web site:https://doi.org/10.1016/j.enganabound.2019.04.011
Publisher statement:© 2019 This manuscript version is made available under the CC-BY-NC-ND 4.0 license http://creativecommons.org/licenses/by-nc-nd/4.0/
Date accepted:12 April 2019
Date deposited:15 April 2019
Date of first online publication:30 May 2019
Date first made open access:30 May 2020

Save or Share this output

Export:
Export
Look up in GoogleScholar