Dual formulation of multiple reciprocity method for the acoustic mode of a cavity with a thin partition

Journal of Sound and Vibration

Volumn 217, Issue 1, 1998, Pages 75-95

  Chen, J T ^a   Wong, F C ^a  

^a NATIONAL TAIWAN OCEAN UNIVERSITY   (Taiwan)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY ELEMENT METHOD; EIGENVALUES AND EIGENFUNCTIONS; FINITE DIFFERENCE METHOD; FINITE ELEMENT METHOD; PROBLEM SOLVING; STATE SPACE METHODS;

HYPERSINGULAR EQUATION; MULTIPLE RECIPROCITY METHOD;

ACOUSTIC NOISE;

EID: 0032180927     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1998.1743     Document Type: Article

References (16)

1. C. W. HARRIS and S. FESHBACH 1950 Journal of the Acoustical Society of America 22, 592-578.
2. M. PETYT, G. H. KOOPMAN and R. J. PINNINGTON 1997 Journal of Sound and Vibration 53, 71-82. Acoustic modes of rectangular cavity with a rigid incomplete partition.
3. M. PETYT, J. LEA and G. H. KOOPMAN 1976 Journal of Sound and Vibration 45, 495-502. A finite element method for determining the acoustic modes of irregular shapes cavities.
4. A. J. NOWAK and A. C. NEVES (editors) 1994 Multiple Reciprocity Boundary Element Method. Southampton: Comp. Mech. Publ.
5. J. T. CHEN, H.-K. HONG and S. W. CHYUAN 1994 Finite Elements in Analysis and Design 17, 1-20. Boundary element analysis and design in seepage flow problems with sheetpiles.
6. H.-K. HONG and J. T. CHEN 1988 Journal of Eng. Mech., ASCE 114, 1028-1044. Derivation of integral equations in elasticity.
7. H.-K. HONG and J. T. CHEN 1988 Journal of Chinese Society of Mechanical Engineering 9, 1-19. Generality and special cases of dual integral equations of elasticity.
8. C. S. WANG, S. CHU and J. T. CHEN 1990 in Fluid and Potential Problem, Volume 1 (S. Grilli, C. A. Brebbia and A. H. D. Cheng, editors), Southampton, Comp. Mech. Publ.; 305-317. Computational engineering with boundary elements, boundary element method for predicting store airloads during its carriage and separation procedures.
9. N. KAMIYA, E. ANDOH and K. NOGAE 1996 Advances in Engineering Softwares 26, 219-227. A new complex-valued formulation and eigenvalue analysis of the Helmholtz equation by boundary element method.
10. J. T. CHEN and F. C. WONG 1997 Engineering Analysis with Boundary Elements 20, 25-33. Analytical derivations for one-dimensional eigenproblems using dual BEM and MRM.
11. F. C. WONG 1997 Master thesis, Department of Harbor and River Engineering, National Taiwan Ocean University, Taiwan. Analysis and experiment for acoustic modes of a cavity containing an incomplete partition.
12. J. T. CHEN and H.-K. HONG 1992 Boundary Element Method (in Chinese). Taipei, Taiwan: New World Press: second edition.
13. W. YEIH, J. T. CHEN, K. H. CHEN and F. C. WONG 1997 Advances in Engineering Softwares 29, 7-12. A study on the multiple reciprocity method and complex-valued formulation for the Helmholtz equation.
14. K. H. CHEN 1997 Master thesis, Department of Harbor and River Engineering, Taiwan Ocean University, Taiwan (in Chinese). Applications of dual integral equation to acoustic problems.
15. K. H. CHEN, J. T. CHEN and D. Y. LIOU 1998 The Chinese Journal of Mechanics, accepted for publication. Dual boundary element analysis for an acoustic cavity with an incomplete partition (in Chinese).
16. J. T. CHEN, K. H. CHEN and S. W. CHYUAN 1998 Applied Acoustics, accepted for publication. Numerical experiments for acoustic modes of a square cavity using dual BEM.