2001
DOI: 10.1016/s0029-8018(99)00056-6
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A study of transient responses of a submerged spherical shell under shock waves

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Cited by 21 publications
(7 citation statements)
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“…As to semi-analytical approaches, Iakovlev (2002a) studied stress-strain state of a fluid-filled submerged cylindrical shell subjected to a spherical shock wave, and Iakovlev (2004) considered the dynamics of such a system incorporating a rigid coaxial cylindrical core. Another example of a semi-analytical approach is the study of Liang et al (2000) who coupled the finite element method with the doubly asymptotic approximations to investigate the response of a submerged spherical shell to an external shock wave.…”
Section: Article In Pressmentioning
confidence: 99%
“…As to semi-analytical approaches, Iakovlev (2002a) studied stress-strain state of a fluid-filled submerged cylindrical shell subjected to a spherical shock wave, and Iakovlev (2004) considered the dynamics of such a system incorporating a rigid coaxial cylindrical core. Another example of a semi-analytical approach is the study of Liang et al (2000) who coupled the finite element method with the doubly asymptotic approximations to investigate the response of a submerged spherical shell to an external shock wave.…”
Section: Article In Pressmentioning
confidence: 99%
“…Article published by EDP Sciences problems [2]. A full-scale and full-physic modelling of the explosion and ship response is therefore not accessible to the engineer so far, even if such problems tend to be nowadays modelled using whole ship analysis approaches [3,4], see Figure 1. Many Navies and shipbuilders throughout the world have conducted a series of experiments since the Second World War (from small scale/simple structures to full scale/real structures UNDEX testing [5], see for instance Fig.…”
Section: Introductionmentioning
confidence: 99%
“…At this point, we shall consider the solutions to the state equation (12). According to Taylor's expansion theorem, the state vector T ni (ξ ) can be written as [44] T ni (ξ ) = T ni (0) + T…”
Section: State-space Solutionmentioning
confidence: 99%
“…Yan et al [11] calculated sound transmission through a submerged and fluid filled elastic thin shell excited by incident acoustic waves in the interior domain using the coupled FEM and BEM method. Liang et al [12] addressed the problem of the transient response of a submerged spherical shell subjected to strong plane incident shock waves based on a procedure which couples the finite element method with the doubly asymptotic approximation. Fan and Tang [13] constructed a method for estimating the viscoelastic material parameters by using the experimental data (form functions) associated with a double elastic spherical shell covered with damping materials in water.…”
Section: Introductionmentioning
confidence: 99%