TY - JOUR
T1 - Water entry of an elastic conical shell
AU - Khabakhpasheva, T. I.
AU - Korobkin, A. A.
AU - Malenica, S.
N1 - Funding information: T.Kh. and A.K. gratefully acknowledge the financial support received from the University of East Anglia through Pro-Vice-Chancellor Impact Fund and Associate Dean Research Impact Fund within the grant ‘Wave Slamming’.
PY - 2024/2/10
Y1 - 2024/2/10
N2 - The axisymmetric problem of a conical shell impact onto an inviscid and incompressible liquid of infinite depth is studied. The shell is thin, and its deadrise angle is small. The problem is inertia dominated. Gravity, surface tension and viscous effects are not taken into account. The hydrodynamic loads acting on the shell and the shell displacements are determined at the same time. The model by Scolan (J. Sound Vib., vol. 277, issue 1–2, 2004, pp. 163–203) is used to find the flow and hydrodynamic pressure caused by the shell impact. This model is based on the Wagner theory of water impact, which was generalised to axisymmetric problems of hydroelastic slamming. Dry and wet modes of the conical shell, as well as the corresponding frequencies, are calculated. It is shown that a conical shell can be approximated by a circular plate only for a very small deadrise angle. Deflections and strains in the conical shell during the impact stage, when the wetted part of the shell increases at high rate, as well as the hydrodynamic loads, are determined and analysed.
AB - The axisymmetric problem of a conical shell impact onto an inviscid and incompressible liquid of infinite depth is studied. The shell is thin, and its deadrise angle is small. The problem is inertia dominated. Gravity, surface tension and viscous effects are not taken into account. The hydrodynamic loads acting on the shell and the shell displacements are determined at the same time. The model by Scolan (J. Sound Vib., vol. 277, issue 1–2, 2004, pp. 163–203) is used to find the flow and hydrodynamic pressure caused by the shell impact. This model is based on the Wagner theory of water impact, which was generalised to axisymmetric problems of hydroelastic slamming. Dry and wet modes of the conical shell, as well as the corresponding frequencies, are calculated. It is shown that a conical shell can be approximated by a circular plate only for a very small deadrise angle. Deflections and strains in the conical shell during the impact stage, when the wetted part of the shell increases at high rate, as well as the hydrodynamic loads, are determined and analysed.
KW - wave–structure interactions
KW - general fluid mechanics
KW - wave-structure interactions
UR - http://www.scopus.com/inward/record.url?scp=85185308458&partnerID=8YFLogxK
U2 - 10.1017/jfm.2024.17
DO - 10.1017/jfm.2024.17
M3 - Article
VL - 980
JO - Journal of Fluid Mechanics
JF - Journal of Fluid Mechanics
SN - 0022-1120
M1 - A34
ER -