首页> 外文会议>Proceedings of the ASME power conference 2009 >NON-LINEAR NUMERICAL TECHNIQUES FOR THE ANALYSIS OF TURBOMACHINERY COMPONENTS
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NON-LINEAR NUMERICAL TECHNIQUES FOR THE ANALYSIS OF TURBOMACHINERY COMPONENTS

机译:涡轮机械零件的非线性数值分析技术

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摘要

Reliability and structural integrity are two of the most important factors to be considered in rotating mechanical components design. Numerical techniques had shown to be necessary tools for the evaluation of mechanical components of power plants stations, and oil industry. According to the application, mechanical components are subjected to number of loads. As a consequence, relatively high stresses may occur on the component during service and its life time become limited. In this paper the non-linear numerical techniques more often used for that evaluation are presented. Two-dimensional non-linear boundary element and finite element methods are applied to obtain the stress measures for a turbomachinery component. Elastic analysis with large deformation is presented. The non-linear elastic boundary element implementation incorporates the displacement and the traction boundary integral equations as well as finite deformation stress measures. Boundary element programs, which are based on the non-linear theoretical approach has been developed. In order to evaluate the non-linear boundary element approach with domain type loading, a rotating disc case was analysed. This case study introduces a hyper-singular boundary element method which applies the sectorial symmetry concept that reduces the problem associated with the large number of boundary elements and internal cells in boundary element models of sectorially symmetric structures. Numerical results has been shown that the non-linear formulation lead to accurate solutions.
机译:可靠性和结构完整性是旋转机械组件设计中要考虑的两个最重要因素。数值技术已被证明是评估发电厂和石油工业机械部件的必要工具。根据本申请,机械部件要承受一定数量的载荷。结果,在维修期间可能在组件上产生相对较高的应力,并且其使用寿命受到限制。在本文中,提出了更常用于该评估的非线性数值技术。应用二维非线性边界元和有限元方法来获得涡轮机械部件的应力度量。提出了具有大变形的弹性分析。非线性弹性边界元实现包含位移和牵引力边界积分方程以及有限变形应力度量。已经开发了基于非线性理论方法的边界元程序。为了评估域类型加载的非线性边界元方法,分析了旋转盘的情况。本案例研究引入了一种超奇异边界元方法,该方法应用了扇形对称性概念,从而减少了扇形对称结构的边界元模型中与大量边界元素和内部单元有关的问题。数值结果表明,非线性公式可得出精确的解。

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