Fast multipole BEM modeling of head related transfer functions of a dummy head and torso

Proceedings of ISMA 2010 - International Conference on Noise and Vibration Engineering, including USD 2010

Volumn , Issue , 2010, Pages 2301-2315

  Fiala, P ^a,b   Huijssen, J ^b   Pluymers, B ^b   Hallez, R ^c   Desmet, W ^b  

^a BUDAPEST UNIVERSITY OF TECHNOLOGY AND ECONOMICS   (Hungary)

^b UNIVERSITY OF LEUVEN   (Belgium)

^c LMS INTERNATIONAL   (Belgium)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTIC NOISE; BOUNDARY ELEMENT METHOD; STRUCTURAL DYNAMICS;

FAST MULTIPOLE BEM; HEAD RELATED TRANSFER FUNCTION; HIGH FREQUENCY HF; INCIDENT WAVE FIELD; LOWER FREQUENCIES; MULTIPOLE EXPANSIONS; OPTIMAL PERFORMANCE; SCATTERING PROBLEMS;

TRANSFER FUNCTIONS;

EID: 84856970074     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (16)

1. C. P. Brown and R. O. Duda. An efficient HRTF model for 3-D sound. In 1997 IEEE ASSP Workshop on In Applications of Signal Processing to Audio and Acoustics, 1997.
2. Y. Kahana and P. A. Nelson. Numerical modelling of the spatial acoustic response of the human pinna. Journal of Sound and Vibration, 292:148-178, 2006.
3. Y. Kahana and P. A. Nelson. Boundary element simulations of the transfer function of human heads and baffled pinnae using accurate geometric models. Journal of Sound and Vibration, 300:552-579, 2007.
4. B. Gardner and K. Martin. HRTF measurements of a KEMAR dummy-head microphone. Technical Report 280, MIT Media Lab Perceptual Computing, May 1994. url: http://sound.media.mit.edu/resources/KEMAR.html.
5. J. Huijssen, P. Fiala, R. Hallez, and W. Desmet. Simulation of pass-by noise of automotive vehicles in the mid-frequency range using Fast Multipole BEM. In Proceedings of ISMA2010, International Congress on Sound and Vibration, Leuven, Belgium, 2010.
6. S. Marburg and S. Schneider. Performance of iterative solvers for acoustic problems. Part I. Solvers and effect of preconditioning. Engineering Analysis with Boundary Elements, 27:727-750, 2003.
7. L. Greengard and V. Rokhlin. A fast algorithm for particle simulations. Journal of Computational Physics, 73(2):325-348, 1987.
8. Y. J. Liu and N. Nishimura. The fast multipole boundary element method for potential problems: A tutorial. Engineering Analysis with Boundary Elements, 30:371-381, 2006.
9. E. Darve. The fast multipole method I: Error analysis and asymptotic complexity. 160:98-128, 2000.
10. T. Sakuma and Y. Yasuda. Fast multipole boundary element method for large-scale steady-state sound field analysis. Part I: Setup and validation. Acustica-Acta Acustica, 88:513-525, 2002.
11. Y. Yasuda and T. Sakuma. Fast multipole boundary element method for large-scale steady-state sound field analysis. Part II: Examination of numerical items. Acustica-Acta Acustica, 89:28-38, 2003.
12. M. Fischer. The Fast Multipole Boundary Element Method and its Application to Structure-Acoustic Field Interaction. PhD thesis, Universitat Stuttgart, 2004.
13. J. A. Sanz, M. Bonnet, and J. Domingez. Fast multipole method applied to 3-D frequency domain elastodynamics. Engineering Analysis with Boundary Elements, 32:787-795, 2008.
14. J. Langou. Solving large linear systems with multiple right-hand sides. PhD thesis, L'Institut National des Sciences Appliquees de Toulouse, 2003.
15. Y Saad and H. Schultz. GMRES: A generalized minimal residual algorithm for solving nonsymmetric linear systems. 7(3):856-869, 1986.
16. J. Lee, J Zhang, and C. Lu. Sparse inverse preconditioning of multilevel fast multipole algorithm for hybrid integral equations in electromagnetics. 52(9):2277-2287, 2004.