Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers

Circular transducers with axially-symmetric vibrational profiles were considered. Vibrational patterns of transducer structures were calculated using the Finite Element Method. Analytical formulas for the impulse response function h(X, t) for circular transducers and vibration velocity profiles, app...

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Main Author: P. KIEŁCZYŃSKI
Format: Article
Language:English
Published: Institute of Fundamental Technological Research Polish Academy of Sciences 2014-05-01
Series:Archives of Acoustics
Online Access:https://acoustics.ippt.pan.pl/index.php/aa/article/view/913
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author P. KIEŁCZYŃSKI
author_facet P. KIEŁCZYŃSKI
author_sort P. KIEŁCZYŃSKI
collection DOAJ
description Circular transducers with axially-symmetric vibrational profiles were considered. Vibrational patterns of transducer structures were calculated using the Finite Element Method. Analytical formulas for the impulse response function h(X, t) for circular transducers and vibration velocity profiles, approximated by linear and quadratic polynomials, on the finite element (annulus) were established. These formulas enable accurate calculations of acoustic field distributions in near and far-field, respectively. Calculated profiles of an acoustic field were compared with the experimental data.
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publishDate 2014-05-01
publisher Institute of Fundamental Technological Research Polish Academy of Sciences
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spelling doaj-art-4eb8617d635b49ee9b934450a993edb32025-08-20T03:11:51ZengInstitute of Fundamental Technological Research Polish Academy of SciencesArchives of Acoustics0137-50752300-262X2014-05-01232Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducersP. KIEŁCZYŃSKI0Institute of Fundamental Technological Research, Polish Academy of SciencesCircular transducers with axially-symmetric vibrational profiles were considered. Vibrational patterns of transducer structures were calculated using the Finite Element Method. Analytical formulas for the impulse response function h(X, t) for circular transducers and vibration velocity profiles, approximated by linear and quadratic polynomials, on the finite element (annulus) were established. These formulas enable accurate calculations of acoustic field distributions in near and far-field, respectively. Calculated profiles of an acoustic field were compared with the experimental data.https://acoustics.ippt.pan.pl/index.php/aa/article/view/913
spellingShingle P. KIEŁCZYŃSKI
Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers
Archives of Acoustics
title Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers
title_full Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers
title_fullStr Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers
title_full_unstemmed Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers
title_short Finite element method (FEM) and impulse response method (IRM) analysis of circular ultrasonic transducers
title_sort finite element method fem and impulse response method irm analysis of circular ultrasonic transducers
url https://acoustics.ippt.pan.pl/index.php/aa/article/view/913
work_keys_str_mv AT pkiełczynski finiteelementmethodfemandimpulseresponsemethodirmanalysisofcircularultrasonictransducers