No Access

Sound Radiation Inside an Acoustic Canyon with a Surface Sound Source Located at the Bottom

Krzysztof Szemela

Department of Mechatronics and Control Science, The University of Rzeszów, Prof. St. Pigonia 1, 35-310 Rzeszów, Poland

https://doi.org/10.1142/S0218396X15500149Cited by:1 (Source: Crossref)

Abstract

The sound radiation inside an acoustic canyon has been analyzed for a surface sound source located at the bottom. Based on rigorous mathematical manipulations, the formulas of a high computational efficiency describing the sound pressure and sound power have been obtained. They can be easily adapted to describe the sound radiation of an arbitrary system of sound sources. As an example of their application, the sound radiation of a piston has been investigated. The asymptotic formulas of the sound power modal coefficients have been obtained. They can be used to significantly improve the numerical calculation of the sound power.

Keywords:

References

S. M. Hasheminejad and M. Azarpeyvand , J. Sound Vibr. 278 , 461 ( 2004 ) . Web of Science, Google Scholar
A. Putra and D. J. Thompson , J. Sound Vibr. 330 , 5443 ( 2011 ) . Web of Science, Google Scholar
D. Pieczonka , W. P. Rdzanek and W. J. Rdzanek , Acta Phys. Pol. A 123 , 1078 ( 2013 ) . Web of Science, Google Scholar
K. Szemela , W. P. Rdzanek and W. J. Rdzanek , Arch. Acoust. 37 , 463 ( 2012 ) . Web of Science, Google Scholar
K. Szemela , Acta Acust. united Ac. 100 , 604 ( 2014 ) . Web of Science, Google Scholar
W. P. Rdzanek , K. Szemela and D. Pieczonka , Arch. Acoust. 36 , 121 ( 2011 ) . Web of Science, Google Scholar
K. Szemela , J. Comput. Acoust. 21 , 1350016 ( 2013 ) . Link, Web of Science, Google Scholar
J. P. Arenas , J. Comput. Acoust. 16 , 321 ( 2008 ) . Link, Web of Science, Google Scholar
M. A. González-Montenegro et al. , Arch. Acoust. 39 , 249 ( 2014 ) . Web of Science, Google Scholar
J. Poblet-Puig and A. Rodríguez-Ferran , J. Sound Vibr. 332 , 1265 ( 2013 ) . Web of Science, Google Scholar
L. Godinho , F. G. Branco and P. A. Mendes , Arch. Acoust. 36 , 575 ( 2011 ) . Web of Science, Google Scholar
M. Meissner , Acta Acust. united Ac. 99 , 845 ( 2013 ) . Web of Science, Google Scholar
M. Aretz , P. Dietrich and M. Vorländer , Acta Acust. united Ac. 100 , 306 ( 2014 ) . Web of Science, Google Scholar
Y. Chen et al. , J. Comput. Acoust. 22 , 1450014 ( 2014 ) . Link, Web of Science, Google Scholar
J. Jurkiewicz , A. Snakowska and D. Smolik , Acta Phys. Pol. A 119 , 1061 ( 2011 ) . Web of Science, Google Scholar
H. Ö. Sertlek and S. Aksoy , J. Comput. Acoust. 21 , 1250026 ( 2013 ) . Link, Web of Science, Google Scholar
A. Snakowska and J. Jurkiewicz , Acta Acust. united Ac. 96 , 416 ( 2010 ) . Web of Science, Google Scholar
M. Taktak et al. , Arch. Acoust. 37 , 151 ( 2012 ) . Web of Science, Google Scholar
T. Le Pollès et al. , J. Acoust. Soc. Am. 116 , 2969 ( 2004 ) . Web of Science, Google Scholar
K. K. Iu and K. M. Li , J. Acoust. Soc. Am. 112 , 537 ( 2002 ) . Web of Science, Google Scholar
K. M. Li and C. Y. C. Lai , J. Acoust. Soc. Am. 126 , 644 ( 2009 ) . Web of Science, Google Scholar
A. Pelat , S. Félix and V. Pagneux , J. Acoust. Soc. Am. 126 , 2864 ( 2009 ) . Web of Science, Google Scholar
O. Richoux et al. , Appl. Acoust. 71 , 731 ( 2010 ) . Web of Science, Google Scholar
M. Hornikx and J. Forssén , Acta Acust. united Ac. 94 , 265 ( 2008 ) . Web of Science, Google Scholar
A. Sommerfeld , Partial Differential Equation in Physics, Lectures on Theoretical Physics ( Academic Press , New York , 1964 ) . Google Scholar
E. Stade , Fourier Analysis ( John Wiley & Sons , Hoboken, New Jersey , 2005 ) . Google Scholar
M. C. M. Wright , Lecture Notes on the Mathematics of Acoustics ( Imperial College Press , London , 2005 ) . Google Scholar
P. M. Morse and K. U. Ingard , Theoretical Acoustics ( McGraw-Hill , Princeton, New Jersey , 1968 ) . Google Scholar
M. J. Crocker , Handbook of Acoustics ( Wiley , New York , 2010 ) . Google Scholar