TO THE QUESTION OF SOLVING THE PROBLEM OF SOUND RADIATION IN A CONFINED LIQUID SPACE OF A WAVEGUIDE TYPE

TO THE QUESTION OF SOLVING THE PROBLEM OF SOUND RADIATION IN A CONFINED LIQUID SPACE OF A WAVEGUIDE TYPE

Authors

  • Oleksii Korzhyk National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"
  • Oleksandr Chaika National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute" https://orcid.org/0000-0002-2501-595X
  • Valeria Nizhynska National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"
  • Natalia Bohdanova National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"
  • Olha Pozdniakova Central Scientific Research Institute of Armament and Military Equipment of Armed Forces of Ukraine https://orcid.org/0000-0001-5382-1951
  • Serhii Kurdiuk Institute of Naval Forces of the National University "Odesa Maritime Academy"

DOI:

https://doi.org/10.34169/2414-0651.2020.3(27).85-94

Keywords:

acoustic fi eld, spherical radiator, boundary, acoustically rigid, soft, waveguide, excitation coeffi cients

Abstract

 A method for solving the acoustic problem of sound emission by a spherical transducer in confi ned liquid spaces is considered. A new formulation and a method for solving the acoustic problem of sound radiation by a spherical source in the presence of ideal boundaries of an acoustically rigid type are proposed. The method does not involve the usage of traditional integral methods and methods of imaginary sources. The procedure of the method includes the usage of solutions of only the homogeneous Helmholtz equation, according to the Fourier method, of boundary conditions such as the Neumann problem and the Fresnel zone method. The result is considered the distribution of amplitudes and phases of acoustic pressures (vibrational velocities) in the near and far fi eld of the radiator, produced by a source of the selected type. The possibility and application of solutions to the problem for generating excitation coeffi cients by a pulsating source of a plane-parallel waveguide with rigid bounda ries is shown. At the same time, explanations of the physical nature of the accompanying effects are given – a change in vibrational movements due to the coupling of the vibration modes of the sphere and the type of electrodes. The article is basic and has the prospect of development, by increasing the number of options for working situations, combinations of boundary conditions, circumstances of the source in accordance with the requirements of the present. The aim of the work is to expand the methodological capabilities of theoretical research, statements and solutions of wave acoustics problems.

Downloads

Download data is not yet available.

Author Biographies

Oleksii Korzhyk, National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"

Doctor of Technical Sciences, Professor

Professor of the Department of Acoustics and Acoustoelectronics

of the National technical university of Ukraine “Igor Sikorsky

Kyiv polytechnic institute”

Kyiv, Ukraine

Oleksandr Chaika, National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"

Master of the Department of Acoustics and Acoustoelectronics of

the National technical university of Ukraine “Igor Sikorsky Kyiv

polytechnic institute”

Kyiv, Ukraine

Valeria Nizhynska, National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"

Bachelor of the Department of Acoustics and Acoustoelectronics

of the National technical university of Ukraine “Igor Sikorsky

Kyiv polytechnic institute”

Kyiv, Ukraine

Natalia Bohdanova, National Technical University of Ukraine "Igor Sikorsky Kyiv Polytechnic Institute"

Candidate of Technical Sciences, Associate Professor

Associate Professor of the Department of Technical Cybernetics of

the National technical university of Ukraine “Igor Sikorsky Kyiv

polytechnic institute”

Kyiv, Ukraine

Olha Pozdniakova, Central Scientific Research Institute of Armament and Military Equipment of Armed Forces of Ukraine

Candidate of Technical Sciences

Junior researcher of the Department of Armament and Military

Equipment of Navy of the Central Research Institute of Armament and Military Equipment of the Armed Forces of Ukraine

Kyiv, Ukraine

Serhii Kurdiuk, Institute of Naval Forces of the National University "Odesa Maritime Academy"

Senior Instructor of the Department of Naval Institute of the

National University «Odessa Maritime Academy»

Odesa, Ukraine

References

Sommerfeld, A. Über die Ausbreitung der Wellen in der drahtlosen. Munich: Telegraphie von Arnold Sommerfeld Yorgelegt. 1909. 19 p. DOI: https://doi.org/10.1002/andp.19093330402

Liu, J., Liu, Y. & Bolton, J. S. (2019). Calculation of acoustic radiation modes by using spherical waves and generalized singular value decomposition. J. of the Acoustical Society of America. Vol. 146 (4). Pp. EL347− EL351. DOI: https://doi.org/10.1121/1.5128139. DOI: https://doi.org/10.1121/1.5128139

Godim, O. (2011). Scattering of a spherical wave by a small sphere: an elementary solution. J. of the Acoustical Society of America. Vol. 130 (4). Pp. EL135-EL41. DOI: https://doi.org/10.1121/1.3629140. DOI: https://doi.org/10.1121/1.3629140

Wiener, F. M. (1947). Sound diffraction by rigid spheres and circular cylinders. J. of the Acoustical Society of America. Vol. 9(3). Pp. 444−451. DOI: https:// doi.org/10.1121/1.1916501. DOI: https://doi.org/10.1121/1.1916501

Бреховских Л. М. Волны в слоистых средах. М.: АН СССР. 1957. 503 с.

Шендеров Е. Л. Излучение и рассеяние звука. Л.: Судостроенеие. 1989. 304 с.

Хвильовізадачі акустики. Київ: Інтерсервіс. 2013. 572 с.

Грінченко В. Т., Вовк І. В., Маципура В. Т. Основи акустики. Київ: Наукова думка. 2007. 640 с.

Hasheminijad, S. V. & Badsad, A. (2005). Scattering of rigid sphere in an acoustics quarterspace. JSME J. Series B. Vol. 48 (4). Pp. 776−783. DOI: https://doi.org/10.1299/jsmeb.48.776

Kleshchev, A. (2019). Difraction, radiation and propagation of elastics waves in isotropic and anisotropic bodies. Cambridge: Cambridge Sholars Publision. 113 p.

Nawaz, R., Ayub, M. & Javaid, A. Plane wave diffraction by a fi nite plate with impedance boundary conditions. PLoS ONE. 2014. Vol. 9 (4). Pp. e92566. DOI: https://doi.org/10.1371/journal.pone.0092566. DOI: https://doi.org/10.1371/journal.pone.0092566

Савін В. Г., Моргун І. О. Перетворення електричних імпульсів в акустичні екранованою сферичною п’єзокерамічною оболонкою. Прикладна механіка. 2007. Т. 43. № 2. C. 133–142.

Савін В. Г., Моргун І. О. Перетворення акустичних імпульсів в електричні сферичною п’єзокерамічною оболонкою, екранованою ззовні пружною оболонкою. Акустичний вісн. 2007. Т. 10. № 3. С. 60–69.

Дюбченко М. Е. Влияние осесимметричных мод колебаний на чувствительность и характеристики направленности пьезокерамической сферы. Акустический журнал. 1984. Т. ХХХ. № 4. С. 477–481.

Толоконников Л. А. Дифракция плоской звуковой волнына упругомшаре с неоднороднымпокрытием, расположенном вблизи плоскости. Чебышевский сб. 2018. Т. 19. № 2. С. 199–216. DOI: https://doi.org/ 10.22405/2226-8383-2018-19-2-199-216. DOI: https://doi.org/10.22405/2226-8383-2018-19-2-199-216

Chepkov, I. B., Lapitskii, S. V., Zinkovskii, A. P., Leiko, A. G. & Derepa, A. V. (2019). Resonances in the System of Shield-Coupled Hydroacoustic Piezoceramic Transducers. Strength of Materials. Vol. 51. Pp. 834−842. DOI: https://doi.org/10.1007/ s11223-020-00134-5. DOI: https://doi.org/10.1007/s11223-020-00134-5

Толоконников Л. А. Моделирование непрерывнонеоднородного покрытия упругого шара системой однородных упругих слоев в задаче рассеяния звука. Прикладная математика и механика. 2017. Т. 81. № 6. С. 699–707.

Петрищев О. Н., Шарапов В. М., Сотула Ж. В., Базило К. В. Принципы расчета пьезоэлектрических элементов с частично электродированными поверхностями. Radio Electronics. Computer Science. Control. 2015. № 1. С. 15–25.

Коржик О. В. Врахування типу електродування сферичного електропружного перетворювача в наскрізних задачах прийому звуку багатомодовими системами. Електроніка і зв’язок. 2013. № 1. С. 76–86

Абрамовиц М., Стиган И. Справочник по специальным функциям, с формулами, графиками и математическими таблицами. M.: Наука. 1979. 832 с.

Downloads

Published

2020-09-30

How to Cite

Korzhyk, O., Chaika, O., Nizhynska, V., Bohdanova, N., Pozdniakova, O., & Kurdiuk, S. (2020). TO THE QUESTION OF SOLVING THE PROBLEM OF SOUND RADIATION IN A CONFINED LIQUID SPACE OF A WAVEGUIDE TYPE . Weapons and Military Equipment, 27(3), 85–94. https://doi.org/10.34169/2414-0651.2020.3(27).85-94

Issue

Vol. 27 No. 3 (2020): Weapons and military equipment

Section

NAVY ARMAMENT & EQUIPMENT

License

Copyright (c) 2020 Олексій Коржик,Олександр Чайка,Валерія Ніжинська,Наталія Богданова,Ольга Позднякова,Сергій Курдюк

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.

Crossref
Scopus
Google Scholar
Europe PMC

Most read articles by the same author(s)

1 2 > >>