Coupled acoustic–structural response of optimized ring-stiffened hull for scaled down submerged vehicle subject to underwater explosion

Abstract One of the major problems confronted by the designer of submersibles is to minimize the weight of the pressure hull for increasing the payload of a crew and necessary equipment and to simultaneously enhance the strength of the pressure hull for withstanding hydrostatical pressure, underwater explosive loading and other environmental loading. Hence, this paper presents the optimal design of a small-scale midget submersible vehicle (MSV) pressure hull with a ring-stiffened cylinder and two hemispherical ends subjected to hydrostatic pressure, using a powerful optimization procedure combined the extended interior penalty function method (EIPF) with the Davidon-Fletcher-Powell (DFP) method. According to the above optimum design results, we built up midget submersible vehicle finite element model. Then, the coupled acoustic–structural arithmetic from the widely used calculation program of the finite element – ABAQUS, was used to simulate and analyze the transient dynamic response of a midget submersible vehicle pressure hull that experiences loading by an acoustic pressure shock wave resulting from an underwater explosion (UNDEX). The analytical results are presented which will be used in designing stiffened optimum submersible vehicle so as to enhance resistance to underwater shock damage.

[1]  Cho-Chung Liang,et al.  Optimum design of multiple intersecting spheres deep-submerged pressure hull , 2004 .

[2]  Thomas L. Geers,et al.  Doubly asymptotic approximations for transient motions of submerged structures , 1978 .

[3]  H. Huang,et al.  Transient Interaction of a Spherical Shell with an Underwater Explosion Shock Wave and Subsequent Pulsating Bubble , 1995 .

[4]  R. G. Payton Transient Interaction of an Acoustic Wave with a Circular Cylindrical Elastic Shell , 1960 .

[5]  A H Keil THE RESPONSE OF SHIPS TO UNDERWATER EXPLOSIONS , 1961 .

[6]  J. Harvey Evans,et al.  Ocean engineering structures , 1969 .

[7]  K. Narasimhan,et al.  Deformation and fracture behaviour of plate specimens subjected to underwater explosion—a review , 2006 .

[8]  J J Gorman,et al.  SUBMERSIBLE PRESSURE HULL DESIGN PARAMETRICS , 1991 .

[9]  Carlos A. Felippa,et al.  Doubly asymptotic approximations for vibration analysis of submerged structures , 1982 .

[10]  Thomas L. Geers Residual Potential and Approximate Methods for Three‐Dimensional Fluid‐Structure Interaction Problems , 1971 .

[11]  Raymond D. Mindlin,et al.  Response of an Elastic Cylindrical Shell to a Transverse, Step Shock Wave , 1989 .

[12]  G. N. Vanderplaats,et al.  ADS: A FORTRAN program for automated design synthesis: Version 1.10 , 1984 .

[13]  Warren D. Reid,et al.  The Response of Surface Ships to Underwater Explosions. , 1996 .

[14]  J. H. Haywood RESPONSE OF AN ELASTIC CYLINDRICAL SHELL TO A PRESSURE PULSE , 1958 .

[15]  Klaus-Jürgen Bathe,et al.  Finite element analysis of incompressible and compressible fluid flows with free surfaces and structural interactions , 1995 .

[16]  Y. F. Wang,et al.  Transient Interaction of Spherical Acoustic Waves and a Spherical Elastic Shell , 1971 .

[17]  H. Huang Transient Interaction of Plane Acoustic Waves with a Spherical Elastic Shell , 1969 .

[18]  C. Y. Jen,et al.  Transient response of multiple intersecting spheres of deep-submerged pressure hull subjected to underwater explosion , 2007 .