2014
DOI: 10.1016/j.cplett.2014.09.061
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Nanosecond laser-induced shock propagation in and above organic liquid and solid targets

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Cited by 8 publications
(3 citation statements)
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References 36 publications
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“…Approximately 1 μs after the first material expansion-related shockwave, a second shockwave parallel to the target is observed (Figure 7e). This shockwave usually propagates at a speed of approximately 1500 m/s in water 145 and 1200 m/s in acetone 157 and undergoes anisotropic expansion along the directions parallel and perpendicular to the target surface. 158 Thus, at least two different physicomechanical processes contribute to the initial process.…”
Section: Principal Laser Synthesis Methodsmentioning
confidence: 99%
“…Approximately 1 μs after the first material expansion-related shockwave, a second shockwave parallel to the target is observed (Figure 7e). This shockwave usually propagates at a speed of approximately 1500 m/s in water 145 and 1200 m/s in acetone 157 and undergoes anisotropic expansion along the directions parallel and perpendicular to the target surface. 158 Thus, at least two different physicomechanical processes contribute to the initial process.…”
Section: Principal Laser Synthesis Methodsmentioning
confidence: 99%
“…For the shockwave velocity, different values are found in literature. Some of them observed shockwave velocities closely related to the speed of sound in the used liquid (1200 m s −1 in acetone [198], 1400 m s −1 in toluene [198], and 1500 m s −1 in water [195]). However, Vogel et al found a strong correlation between the shockwave velocity and the shockwave pressure [199].…”
Section: Phase Transition and Shockwave Emission At Breakdownmentioning
confidence: 99%
“…The cavitation bubble expands and after reaching a stationary point with maximum size and quasi-hemispherical shape, it begins to shrink displaying a shape deviation as shown in figure 10(a). In this stage, a rim advances from the target surface towards the bubble top [198,211]. The shape deviation of the cavitation bubble is also reflected in the evolution of the aspect ratio (defined as the quotient of the expansion of the cavitation bubble in y-direction and xdirection) over time.…”
Section: Dynamic Behavior Of the Cavitation Bubblementioning
confidence: 99%