Characteristics of the New Explosive Welding Technique Using Underwater Shock Wave-Based on Numerical Analysis
Characteristics of the New Explosive Welding Technique Using Underwater Shock Wave-Based on Numerical Analysis
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水下冲击波爆炸焊接新技术的特点——基于数值分析
DOI:
10.4028/www.scientific.net/msf.465-466.307
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发表时间:
2004
期刊:
影响因子:
--
通讯作者:
M. Fujita
中科院分区:
文献类型:
--
作者:
A. Mori;K. Hokamoto;M. Fujita
The characteristics of the new explosive welding technique using underwater shock wave developed by some of the authors are demonstrated based on the numerical simulation using AUTODYN. The welding method is effective in accelerating a thin metal plate uniformly at a high velocity. But the welding condition should be different with horizontal position because of the use of high-explosive requests inclination of the explosive to decrease the horizontal collision point velocity. The method to obtain the wavy structure with uniform wavelength is discussed by changing the thickness of explosive. Introduction So far, some of the authors have developed a new method of explosive welding using underwater shock wave and suggested the possibility for the welding of thin plate(s) to a base plate [1-3]. The method accelerates a thin plate at a high velocity, but the use of high-explosive requires the inclination angle of the explosive used. The inclination is essential to decrease horizontal collision point velocity, which should be lower than the sound velocity of the materials to be welded [4]. As far as using a fixed-thickness explosive, the pressure applied to the flyer plate is changed horizontally. As to avoid such change in the welding condition, a method to increase the thickness of explosive toward the farther end has been developed, and the use of such assembly leads to a uniform wave structure at the welded interface [3]. The present investigation intends to clarify the pressurizing condition applied to the flyer plate for different assemblies based on numerical simulation. The results are compared with the experimental results. Experimental Fig.1 shows the assembly for the present investigation using fixed-thickness explosive (a) and changed-thickness explosive (b). A high-explosive SEP (detonation velocity 7km/s, density 1300 kg/m 3 ) produced by Asahi-kasei Chemicals Corp. was used for the experiments. In the present investigation, the welding of a thin copper plate (0.1mm-thick) with a mild steel base (JIS-SS400, 9.0 mm-thick) was demonstrated using an aluminum plate (JIS-A5052, 1.0 mm-thick). For the experiments, a fixed stand-off at 0.3 mm was employed. Materials Science Forum Online: 2004-09-15 ISSN: 1662-9752, Vols. 465-466, pp 307-312 doi:10.4028/www.scientific.net/MSF.465-466.307 © 2004 Trans Tech Publications Ltd, Switzerland All rights reserved. No part of contents of this paper may be reproduced or transmitted in any form or by any means without the written permission of Trans Tech Publications Ltd, www.scientific.net. (Semanticscholar.org-11/03/20,14:30:29) Table 1 Processor and equation of state applied to materials. Material Processor Equation of State (E.O.S) High-explosive (SEP) Lagrange JWL E.O.S ( ) ( ) V E VR VR B R V VR A P JWL JWL ω ω ω + − − + − − = 2 2 1 1 exp 1 exp 1 Reflector (PMMA) Lagrange Water Euler Shock (Mie-Grüneisen) E.O.S e s c P 0 0 0 0 0 2 1 ) 1 ( ρ η η η ρ Γ + Γ − − = (*) Shock (Mie-Grüneisen ) E.O.S : Mie-Grüneisen form of the shock Hugoniot E.O.S. where; AJWL, BJWL, R1, R2, ω : JWL Parameter V = ρ0 /ρ (ρ : Initial density of explosive ρ : Density of the detonation produced gas) η = 1ρ0 /ρ Γ0 : (Γ / v) = (Γ0 / v0 ) Γ : Grüneisen coefficinet c0 : Bulk sound velocity Numerical simulation The numerical simulation was tried using AUTODYN-2D (Century Dynamics Inc.) for the two cases suggested in Fig. 1. Some parameters required for simulation is cited from published results [5-8] and listed in Table 1 and 2, respectively. Fig. 2 indicates the calculation model to simulate these cases. The high-explosive and the reflector were modeled by the Lagrangian processor, and the water was modeled by the Eulerian processor. The interaction between the explosive and the water, and that between the reflector and the water were modeled by applying the Lagrange/Euler interaction boundary condition [8]. The numbers 1 to 9 on the position of the flyer plate suggested in Fig. 2, corresponds with the positions for calculated results shown in the following part of this paper. Inclination angle Water Anvil α detonator Electric Stand-off (SEP) Explosive 5 m m Reflector (PMMA) Thin plate Cover plate Base plate 40mm (SEP) Electric detonator a : b = a' : b'