垫片和密封件的非线性有限元分析支持试验

Abraham Pannikottu, Joseph A. Seiler, J. Leyden
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引用次数: 1

摘要

计算机辅助工程(CAE)是指使用计算机进行设计计算,以确定各种工程应用的最佳形状和尺寸。这种现代工程管理理念在航空航天、汽车、电子和世界各地其他行业中使用的部件的设计和生产方面取得了重要进展。计算机辅助工程使工程师能够通过在计算机上模拟零件的功能来测试设计思想。有限元分析(FEA)是计算机仿真技术中的一种,是解决复杂设计问题最准确、最通用、最全面的技术。有限元分析允许对这些复杂结构进行分析,而不需要建立和应用复杂的方程。采用Mooney-Rivlin模型和Ogden模型两种材料模型对弹性体进行非线性应力分析。Mooney-Rivlin模型是弹性体分析中应用最广泛的模型。设计工程师面临的基本问题是如何获得在有限元分析中使用这两种模型所需的材料系数。正如预期的那样,设计分析的有效性与材料输入材料系数的质量直接相关。阿克伦橡胶开发实验室公司(ARDL)已经开发了一套可靠的标准程序,用于从实验测试数据中确定这些系数。本文将讨论用于开发弹性体材料常数的各种测试技术。此外,本文的目的是展示如何将老化或使用条件纳入弹性体部件的材料系数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Non-Linear Finite Element Analysis Support Testing for Gaskets and Seals
Computer-Aided Engineering (CAE) refers to the use of computers to perform design calculations for determining an optimum shape and size for a variety of engineering applications. This modern concept of engineering management has led to important advances in the design and production of components used in aerospace, automotive, electronics and other industries throughout the world. Computer-Aided Engineering enables an engineer to test design ideas by simulating the function of the part on the computer. Finite Element Analysis (FEA) is one of these computer simulation techniques which is most accurate, versatile and comprehensive technique for solving complex design problems. FEA permits the analysis of these complex structures without the necessity of developing and applying complex equations. FEA program for non-linear stress analysis of elastomers is performed by applying two material models: * Mooney-Rivlin Model * Ogden Model The Mooney-Rivlin model is the most widely used model for elastomer analysis. The basic problem facing the design engineer is how to obtain the material coefficients needed to use these two models in FEA. As expected, the effectiveness of design analysis is directly related to the quality of the material input material coefficients. Akron Rubber Development Laboratory, Inc. (ARDL) has developed a reliable history of standard procedures for determination of these coefficients from experimental test data. This paper will discuss various testing techniques used for developing elastomer material constants. Also, the intent of this paper is to show how aging or service conditions can be incorporated to obtain material coefficients for elastomer parts.
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