Suppressing chaotic oscillations of a spherical cavitation bubble through applying a periodic perturbation

Nonlinear dynamics of a spherical cavitation bubble was studied. A method based on applying a periodic perturbation to suppress chaotic oscillations is introduced. The relation between this method and dual frequency ultrasonic irradiation is correlated to prove its applicability in applications invo...

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Veröffentlicht in:Ultrasonics sonochemistry 2009-04, Vol.16 (4), p.502-511
Hauptverfasser: Behnia, Sohrab, Sojahrood, Amin Jafari, Soltanpoor, Wiria, Jahanbakhsh, Okhtay
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container_end_page 511
container_issue 4
container_start_page 502
container_title Ultrasonics sonochemistry
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creator Behnia, Sohrab
Sojahrood, Amin Jafari
Soltanpoor, Wiria
Jahanbakhsh, Okhtay
description Nonlinear dynamics of a spherical cavitation bubble was studied. A method based on applying a periodic perturbation to suppress chaotic oscillations is introduced. The relation between this method and dual frequency ultrasonic irradiation is correlated to prove its applicability in applications involving cavitation phenomena. Results indicated its strong impact on reducing the chaotic oscillations to regular ones. The governing parameters are the secondary frequency value and the phase difference between the secondary frequency and the fundamental one. In the end, the possible application of this method in high intensity focused ultrasound tumor ablation as an instance, is discussed accounting for both free bubbles and microbubbles.
doi_str_mv 10.1016/j.ultsonch.2008.12.016
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source MEDLINE; Elsevier ScienceDirect Journals
subjects Cavitation bubble
Chaos suppression
Chaotic oscillations
Chemistry
Dual frequency irradiation
Exact sciences and technology
Gases - chemistry
General and physical chemistry
Nonlinear Dynamics
Periodic perturbation
Periodicity
Physical chemistry of induced reactions (with radiations, particles and ultrasonics)
Ultrasonic chemistry
title Suppressing chaotic oscillations of a spherical cavitation bubble through applying a periodic perturbation
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