2021
DOI: 10.1017/jfm.2020.1147
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Water entry of spheres into a rotating liquid

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Cited by 21 publications
(6 citation statements)
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“…When the bubble is not centred in the droplet, as shown in figure 2(b), non-spherical oscillations and jetting behaviours of the bubble can be expected. Therefore, we utilize a well-verified boundary integral (BI) method (Li et al 2020a;Yi et al 2021;Han et al 2022; to investigate the dependence of the non-spherical bubble dynamics inside a droplet on the governing parameters. Here, we provide a brief overview of the BI method.…”
Section: Boundary Integral Methodsmentioning
confidence: 99%
“…When the bubble is not centred in the droplet, as shown in figure 2(b), non-spherical oscillations and jetting behaviours of the bubble can be expected. Therefore, we utilize a well-verified boundary integral (BI) method (Li et al 2020a;Yi et al 2021;Han et al 2022; to investigate the dependence of the non-spherical bubble dynamics inside a droplet on the governing parameters. Here, we provide a brief overview of the BI method.…”
Section: Boundary Integral Methodsmentioning
confidence: 99%
“…2016), spinning bodies (Truscott & Techet 2009; Kiara, Paredes & Yue 2017), hydrophobic and hydrophilic objects (Aristoff & Bush 2009; Techet & Truscott 2011; Yi et al. 2021) and air cushion effects (Chuang 1966; Eroshin et al. 1984; Ermanyuk & Ohkusu 2005; Ma et al.…”
Section: Introductionmentioning
confidence: 99%
“…In addition to theoretical research, researchers have also carried out various water-entry experiments including different nose shapes (Thoroddsen et al 2004;Truscott, Epps & Techet 2012;Bodily 2013;Marston et al 2016), spinning bodies (Truscott & Techet 2009;Kiara, Paredes & Yue 2017), hydrophobic and hydrophilic objects (Aristoff & Bush 2009;Techet & Truscott 2011;Yi et al 2021) and air cushion effects (Chuang 1966;Eroshin et al 1984;Ermanyuk & Ohkusu 2005;Ma et al 2016). Published research on high-speed water entry is rare.…”
Section: Introductionmentioning
confidence: 99%
“…The shape of the equilibrium liquid surface formed by liquid rotation driven by the vessel wall is different from that of liquid rotation driven by the vessel center; the equilibrium liquid surface of the former is a regular paraboloid, on the basis of which a large number of research results have emerged: Piva studied the liquid rotation driven by the rotation of the bottom of a cylindrical container; Brøns et al ., Jacono et al ., and Serre and Bontoux used experimental and numerical methods to analyze the rotating flow with a free surface in a cylindrical vessel; Hinch et al . and Benilov et al ., respectively, studied the motion characteristics of the liquid in the rotating container and analyzed the flow field of this kind of rotation from the microscopic point of view; Yi et al . studied the dynamic characteristics of pellets entering a rotating liquid; Ye et al .…”
Section: Introductionmentioning
confidence: 99%
“…The shape and characteristics of liquid rotation have been the focus of research by scholars. The shape of the equilibrium liquid surface formed by liquid rotation driven by the vessel wall is different from that of liquid rotation driven by the vessel center; the equilibrium liquid surface of the former is a regular paraboloid, on the basis of which a large number of research results have emerged: Piva 1 studied the liquid rotation driven by the rotation of the bottom of a cylindrical container; Brøns et al, 2 Jacono et al, 3 and Serre and Bontoux 4 used experimental and numerical methods to analyze the rotating flow with a free surface in a cylindrical vessel; Hinch et al 5 and Benilov et al, 6 respectively, studied the motion characteristics of the liquid in the rotating container and analyzed the flow field of this kind of rotation from the microscopic point of view; Yi et al 7 studied the dynamic characteristics of pellets entering a rotating liquid; Ye et al 8 derived the free-surface equation of the liquid driven by the wall theoretically and pointed out that the volume of the projectile is one-half of that of the cylinder with the same bottom and the same height; Zhou 9 studied the shape of the rotating liquid in a toroidal vessel under weightlessness, and the integral equation of the liquid surface shape is derived under the condition that the extreme point of the liquid surface is known; An 10 analyzed the shape of the rotating liquid surface driven by the container wall or the center of the container, respectively; Wan et al 11 rotating liquid under the action of boundary resistance; the constitutive equation considering the roughness of the side wall and the radius of the container is established; and Chai et al 12 studied the mixing phenomenon of the stratified liquid from the perspective of spinning up and spinning down of the liquid as it rotates. Other scholars widely used the paraboloid geometry and optical properties of the rotating liquid surface in physical experiments such as measurements of gravitational acceleration and the refractive index of liquids and the study of liquid viscosity and optical reflectivity.…”
Section: Introductionmentioning
confidence: 99%