2019
DOI: 10.1016/j.ultras.2018.11.010
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Theoretical and experimental investigations of ultrasonic sound fields in thin bubbly liquid layers for ultrasonic cavitation peening

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Cited by 19 publications
(11 citation statements)
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“…A vibratory horn is placed close to the surface of the material to be treated. It was found that at submillmeter horn to target distances the aggressive intensity changed drastically [21], and this was confirmed experimentally and theoretically by Bai et al [22]. As the sensitivity to distance of ultrasonic cavitation limits its applications, it was not examined in this paper, and only cavitation induced by a submerged water jet and using a submerged pulsed laser were investigated.…”
Section: Introductionmentioning
confidence: 69%
“…A vibratory horn is placed close to the surface of the material to be treated. It was found that at submillmeter horn to target distances the aggressive intensity changed drastically [21], and this was confirmed experimentally and theoretically by Bai et al [22]. As the sensitivity to distance of ultrasonic cavitation limits its applications, it was not examined in this paper, and only cavitation induced by a submerged water jet and using a submerged pulsed laser were investigated.…”
Section: Introductionmentioning
confidence: 69%
“…During ultrasonic cavitation peening, the vibratory horn is placed to the target surface at a certain distance from the target. The aggressive intensity of ultrasonic cavitation drastically changes with the distance from the target [70], which was confirmed both experimentally and theoretically [75]. Unfortunately, the sensitivity of aggressive intensity to the distance using ultrasonic cavitation limits the practical applications.…”
Section: Ultrasonic Cavitationmentioning
confidence: 60%
“…When taking the sound interaction among bubbles in vibratory test into account, 14 the theoretical model used to describe bubble’s evolution process is a coupled Keller–Miksis equation, which reads where, R i = R i ( t ) and R j = R j ( t ) are the time-dependent radius of bubble i and bubble j , r ij is the distance between the centers of bubbles i and j , N is the number of bubbles, ρ is the density of water, t is the time, c is the speed of the sound in the water, d / dt denotes the time derivative, and P is a local water pressure in the flow field of the vibratory test rig where R 0 is the initial radius of the bubble, γ is the adiabatic index, μ is the viscosity of the water, σ is the surface tension constant of the water, P sta the static pressure, P w is an external pressure applied at the bubble wall. In the case of a single frequency ultrasonic excitation of the bubble, it can be written in the form 23 where f is the frequency of sound wave and P a is the acoustic pressure amplitude. According to Bai et al., 23 at 23 kHz, the average acoustic pressure of the center in thin bubbly liquid layers is from 80 × 10 3 Pa to 115 × 10 3 Pa at different driving currents.…”
Section: Dynamic Analysis Of Bubblesmentioning
confidence: 99%
“…In the case of a single frequency ultrasonic excitation of the bubble, it can be written in the form 23 where f is the frequency of sound wave and P a is the acoustic pressure amplitude. According to Bai et al., 23 at 23 kHz, the average acoustic pressure of the center in thin bubbly liquid layers is from 80 × 10 3 Pa to 115 × 10 3 Pa at different driving currents. So a maximal acoustic pressure value of P a = 115 × 10 3 Pa is assumed in our study.…”
Section: Dynamic Analysis Of Bubblesmentioning
confidence: 99%