首页> 外文会议>Virtual European Conference on Fracture >The dynamical stress concentration near a spherical crack in a twice-truncated elastic cone
【24h】

The dynamical stress concentration near a spherical crack in a twice-truncated elastic cone

机译:两次截短的弹性锥中的球形裂纹附近的动态应力集中

获取原文

摘要

Engineering practice demands the solving of the inverse problems of fracture mechanics, with this aim, it is necessary to get an analytical solution of the corresponding direct problem. So, in this paper, research was made considering a twice-truncated elastic cone with a spherical crack inside in steady state torsional oscillation. As a result of the problem solving the eigen frequency values and dynamical stress intensity factor were investigated for different parameters of the cone and crack. The boundary resonance effect was found and analyzed; this gives the opportunity to use the derived results during nondestructive testing of the elastic body. The solution is constructed as the superposition of a continuous solution (the problem for an elastic cone without a crack under dynamical torsion), and a discontinuous one (the problem for a spherical crack). The former solution was derived with a great contribution from the G. Ya. Popov results [G. Ya. Popov, 1982]. The wave field of an elastic twice truncated cone was investigated. The eigen frequencies were calculated for different cone's and crack's geometrical parameters. The investigation demonstrated the fact of boundary resonance which is commonly used in the inverse problems of fracture mechanics.
机译:工程实践要求解决骨折力学的逆问题,有这种目的,有必要获得相应的直接问题的分析解决方案。因此,在本文中,考虑到两次截短的弹性锥,在稳态扭转振荡中具有球形裂缝的两次弹性锥。由于解决问题的问题,对锥形和裂纹的不同参数研究了特征频率值和动态应力强度因子。发现并分析边界共振效应;这使得有机会在弹性体的非破坏性测试期间使用衍生的结果。该溶液构造为连续溶液的叠加(在没有动态扭转下裂缝的弹性锥体的问题),并且不连续的一个(球形裂缝的问题)。前一种解决方案来自G. YA的巨大贡献。波波夫结果[G.雅。波波夫,1982年]。研究了弹性两次截短锥的波场。针对不同的锥形和裂缝的几何参数计算了特征频率。该研究证明了边界共振的事实,其通常用于断裂力学的逆问题。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号