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Acoustic streaming caused by some types of aperiodic sound. Buildup of acoustic streaming

Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The analysis of streaming caused by aperiodic sound of different types (switched on at transducer sound or sound determined by initial conditions) is undertaken. The analysis bases on analytical governing equation for streaming Eulerian velocity, which is a result of decomposition of the hydrodynamic equations into acoustic and non-acoustic parts. Its driving force (of acoustic nature) represents a sum of two terms; one is the classic one, which, being averaged over the sound period, coincides with the well-known expression. The second one depends on the periodicity of the sound; at the axis of beam propagation it becomes exactly zero after averaging for the strictly periodic sound but differs from zero for other acoustic waves. Both terms are nonlinear and proportional to the standard attenuation due to shear, bulk viscosities and thermal conductivity. Numerical analysis reveals a qualitative agreement with experimental data. Some theoretical conclusions concerning features of streaming caused by sound determined by initial conditions, are made.
Rocznik
Strony
625--639
Opis fizyczny
Bibliogr. 14 poz., wykr.
Twórcy
autor
  • Gdansk University of Technology Faculty of Applied Physics and Mathematics Narutowicza 11/12, 80-233 Gdansk, Poland, anpe@mif.pg.gda.pl
Bibliografia
  • [1] Rudenko O.V., Soluyan S.I., Theoretical foundations of nonlinear acoustics, Plenum, New York 1977.
  • [2] Makarov S., Ochmann M., Nonlinear and thermoviscous phenomena in acoustics, Part I. Acustica, 82, 579-606 (1996).
  • [3] Rudenko O.V., Sarvazyan A.P., Emelianov S.Y., Acoustic radiation force and streaming induced by focused nonlinear ultrasound in a dissipative medium, J. Acoust. Soc. Am., 99, 5, 2791-2798 (1996).
  • [4] Perelomova A., Acoustic radiation force and streaming caused by non-periodic acoustic source, Acta Acustica, 89, 754-763 (2003).
  • [5] Perelomova A., Development of linear projecting in studies of non-linear flow. Acoustic heating induced by non-periodic sound, Physics Letters A, 357, 42-47 (2006).
  • [6] Perelomova A., Acoustic streaming induced by the non-periodic sound in a viscous medium, Archives of Acoustics, 31, 4 (Supplement), 35-40 (2007).
  • [7] Matsuda K., Kamakura T., Kumamoto Yo., Breazeale M., Acoustic streaming induced in focused Gaussian beams, J. Acoust. Soc. Am., 97, 5, 2740-2746 (1995).
  • [8] Tjotta S., Tjotta J. Naze, Acoustic streaming in ultrasonic beams, [In:] Advances in Nonlinear Acoustics, Proceedings of the 13th International Symposium on Nonlinear Acoustics, Hobaek H. [Ed.], pp. 601-606, World Scientific, Singapore, 1993.
  • [9] Gusev V., Rudenko O., Nonsteady quasi-one-dimensional acoustic streaming in unbounded volumes with hydrodynamic nonlinearity, Sov. Phys. Acoust., 25, 493-497 (1979).
  • [10] Matsuda K., Kamakura T., Kumamoto Yo., Acoustic streaming by a focused sound source, [In:] Advances in Nonlinear Acoustics, Proceedings of the 13th International Symposium on Nonlinear Acoustics, Hobaek H. [Ed.], pp. 595-600, World Scientific, Singapore, 1993.
  • [11] Hamilton M., Khokhlova V., Rudenko O., Analytical method for describing the paraxial region of finite amplitude sound beams, J. Acoust. Soc. Am., 101, 3, 1298-1308 (1997).
  • [12] Kamakura T., Sudo T., Matsuda K., Kumamoto Yo., Time evolution of acoustic streaming from a planar ultrasonic source, J. Acoust. Soc. Am., 100, 1, 132-137 (1996).
  • [13] Mitome H., Kozuka T., Tuziuti T., Measurement of the establishment process of acoustic streaming using laser Doppler velocimetry, Ultrasonics, 34, 527-530 (1996).
  • [14] Starrit H.C., Hoad C.L., Duck F.A., Nassiri D.K., Summers I.R., Vennart W., Measurement of acoustic streaming using magnetic resonance, Ultrasound in Med. And Biol., 26, 2, 321-333 (2000).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BUS8-0019-0031
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