Error Comparison of Different Acoustic Infinite Element

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Abstract:

On the basis of previous studies, various shape function and weight function of infinite element are researched and summarized into eight methods, and then various infinite element methods can be summarized as general equation, the condition number of various infinite element methods is researched to judge the merits of infinite method. Surface error of selected methods versus frequency and the node number are calculated in this paper. Finally, relatively optimal infinite element methods are summed up according error comparison, which helps to apply appropriate infinite method to solve boundary-value problems on unbounded domains.

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1448-1451

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October 2011

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© 2012 Trans Tech Publications Ltd. All Rights Reserved

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[1] Rui Liang Yang, Cai Xia Zhu. Condition Number of Acoustic Infinite Element. Advanced Materials Research. 2010, 181: 926-931.

DOI: 10.4028/www.scientific.net/amr.181-182.926

Google Scholar

[2] David S. Burnett. A three-dimensional acoustic infinite element based on a prolate spheroidal multipole expansion. J. Acoust. Soc. Am. 1994, 96(5): 2798—2816.

DOI: 10.1121/1.413087

Google Scholar

[3] R.J. Astley, G.J. Macaulay. Mapped wave envelope for acoustical radiation and scattering. Journal of vibration and acoustics, 1994, 170(1): 97-118.

DOI: 10.1006/jsvi.1994.1048

Google Scholar

[4] L. –X. Li, J. –S. Sun, H. Sakamoto. A generalized infinite element for acoustic radiation. Journal of vibration and acoustics, 2005, 127(3): 3-11.

DOI: 10.1115/1.1855927

Google Scholar

[5] XiShui Yan, HuiFei Ye, YongQian Zhao and Wei Ge. 3D time-domain regular grid infinite element in elastic foundation. SCIENCE CHINA Technological Sciences, 2010, 53(5): 1413-1423.

DOI: 10.1007/s11431-010-0056-x

Google Scholar

[6] YangRuiliang, Wang Hongzhen. A novel ellipsoidal acoustic infinite element. Application mathematics and mechanics, 2005,26(2),261~268.

Google Scholar