1985
DOI: 10.1121/1.2022844
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Finite element analysis of shock-induced hull cavitation

Abstract: This paper describes the theoretical formulation and computational implementation of a method for treating hull cavitation in underwater-shock problems. In addition, the method can be applied to the analysis of submerged structures that contain internal fluid volumes. In the present implementation, the doubly asymptotic approximation (DAA) serves to simulate a radiation boundary that is located away from the fluid-structure surface at a distance sufficient to contain any cavitating region. The enclosed fluid i… Show more

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Cited by 14 publications
(58 citation statements)
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“…Hughes 1987). In order to perform the coupling between solid and fluid regions in the domain decomposition approach, the scheme is implemented in a staggered predictor-multicorrector format, following the ideas of Park & Felippa (1980) and Felippa & Deruntz (1984). In addition, in Paper I the memory variable equations used to mimic attenuation with a constant quality factor Q were marched separately using a modified second-order Runge-Kutta scheme.…”
Section: Discretization and Time Marchingmentioning
confidence: 99%
“…Hughes 1987). In order to perform the coupling between solid and fluid regions in the domain decomposition approach, the scheme is implemented in a staggered predictor-multicorrector format, following the ideas of Park & Felippa (1980) and Felippa & Deruntz (1984). In addition, in Paper I the memory variable equations used to mimic attenuation with a constant quality factor Q were marched separately using a modified second-order Runge-Kutta scheme.…”
Section: Discretization and Time Marchingmentioning
confidence: 99%
“…When the underwater explosion is sufficiently removed from the structure, the motion of the fluid surrounding the structure is small, which allows the fluid to be treated as acoustic but subject to cavitation. In 1984, Felippa and DeRuntz [7] developed a cavitating acoustic finite-element (CAFE) for FSI calculations based on the work of Newton [8][9][10][11], in which the wave field in the fluid is represented by a scalar displacement potential. Trilinear, isoparametric, eight-node brick elements were formulated; a six-node wedge element was added later [12].…”
Section: Cavitating Acoustic Finite-elements (Cafe)mentioning
confidence: 99%
“…The CAFE solution strategy for a ship-shock simulation consists of four steps ( Figure 2): (i) construct a finite-element (FE) model of the structure, (ii) interface it with a CAFE model of the fluid region in which cavitation is expected to occur, (iii) enclose the CAFE mesh with a non-reflecting boundary and (iv) start integrating the CAFE equations just before the incident wavefront reaches either the free surface of the fluid or the wet surface of the structure [7,14].…”
Section: Cavitating Acoustic Finite-elements (Cafe)mentioning
confidence: 99%
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