An engineering technique for the computation of sound radiation by vibrating bodies using substitute sources

Acta Acustica united with Acustica

Volumn 91, Issue 1, 2005, Pages 1-16

  Pavic G ^a  

^a LABORATOIRE VIBRATIONS ACOUSTIQUE   (France)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; COMPUTER SIMULATION; ERROR ANALYSIS; FUNCTIONS; GENETIC ALGORITHMS; INTEGRAL EQUATIONS; MATHEMATICAL MODELS; VIBRATIONS (MECHANICAL);

DISCRETISATION ERRORS; RADIAL VELOCITY; SOUND RADIATION; SURFACE VELOCITY;

ACOUSTIC WAVES;

EID: 14544270499     PISSN: 16101928     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Review

References (18)

1. W. Williams, N. G. Parke, D. A. Moran, C. H. Sherman: Acoustic radiation from a finite cylinder. J. Acoust. Soc. Amer. 36 (1964) 2316-2322.
2. L. Cremer: Synthesis of the sound field of an arbitrary rigid radiator in air with arbitrary particle velocity distribution by means of spherical sound fields (in German). Acustica 55 (1984) 44-17.
3. L. Cremer, M. Wang: Synthesis of spherical wave fields to generate the sound radiated from bodies of arbitrary shape, its realisation by calculation and experiment (in German). Acustica 65 (1988) 53-74.
4. M. Heckl: Remarks on the calculation of sound radiation using the method of spherical wave synthesis (in German). Acustica 68 (1989) 251-257.
5. G. Koopmann, L. Song, J. B. Fahnline: A method for computing acoustic fields based on the principle of wave super-position. J. Acoust. Soc. Amer. 88 (1989) 2433-2438.
6. M. Ochmann: Multiple radiator synthesis - an effective method for calculating the radiated sound field of vibrating structures of arbitrary source configuration (in German). Acustica 72 (1990) 233-246.
7. Y. I. Bobrovnitskii, T. M. Tomilina: Calculation of radiation from finite elastic bodies by method of equivalent sources. Soviet Physics Acoustics 36 (1990) 334-338.
8. Y. I. Bobrovnitskii: Acoustic modelling of machines (in Russian). Bulletin of the Soviet Academy of Sciences 315 (1990) 554-557.
9. Y. I. Bobrovnitskii, K. I. Mal'tsev, N. M. Ostapishin, S. N. Panov: Acoustical model of a machine. Soviet Physics Acoustics 37 (1991) 570-574.
10. M. Ochmann: The source simulation technique for acoustic radiation problems. Acustica 81 (1995) 512-527.
11. M. Ochmann: The full-field equations for acoustic radiation and scattering. J. Acoust. Soc. Amer. 105 (1999) 2574-2584.
12. P. M. Morse, K. U. Ingard: Theoretical acoustics. McGraw-Hill, New York, 1968.
13. J. B. Fahnline, G. H. Koopmann: Numerical implementation of the lumped parameter model for the acoustic power output of a vibrating structure. J. Acoust. Soc. Am. 102 (1997) 179-192.
14. C. L. Lawson, R. J. Hanson: Solving least squares problems. Prentice-Hall, Englewood Cliffs, 1974.
15. M. Ochmann: Calculation of sound radiation from complex structures using the multipole radiator synthesis with optimised source locations. Proc. of Second Intl. Congress on recent developments in air- and structure-borne sound and vibration, Auburn Univ., 1992, 1187-1194.
16. K. H. Baek, S. J. Elliott: Natural algorithms for choosing source locations in active control systems. J. Sound Vib. 186 (1995) 245-267.
17. D. T. Tsahalis, S. K. Katsikas, D. A. Manolas: A genetic algorithm for optimal positioning of actuators in active noise control: results from the ASANCA project. Proc. Internoise '93, 1 1993, 83-88.
18. F. W. J. Olver: Bessel functions of integer order. - In: Handbook of mathematical functions. M. Abramowitz, I. Stegun (eds.). Dover, New York, 1970, Ch. 9.