高应力区域优先检测的应力模式叠加:模式归一化和加载影响

Q4 Chemical Engineering Applied and Computational Mechanics Pub Date : 2021-04-12 DOI:10.22055/JACM.2021.36637.2878
Carsten Strzalka, D. Marinković, M. Zehn
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引用次数: 4

摘要

从经济和技术角度来看,减少开发周期和所需资源是一个相当大的好处。为了减少数值应力分析中的数值工作量和处理数据,本文重点研究了一种有效的结构构件高应力区域先验检测方法。基于应力模式叠加理论和解耦运动方程的频域解,提出了一种先验模式叠加的解析一致方法。在此背景下,研究了多轴载荷和模式归一化的影响。对扭梁后桥的简化工业模型进行了验证。
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Stress Mode Superposition for a Priori Detection of Highly Stressed Areas: Mode Normalisation and Loading Influence
From the economic and technical point of view, the reduction of development periods and required resources represent a considerable benefit. For the reduction of numerical effort and processed data in numerical stress analysis, the present paper is focused onto the investigation of an efficient method for the a priori detection of a structural component’s highly stressed areas. Based on the theory of stress mode superposition and the frequency domain solution of the decoupled equations of motion, an analytically consistent approach for a priori mode superposition is presented. In this context, the influence of multiaxial loading and mode normalisation is investigated. Validation is performed on a simplified industrial model of a twist-beam rear axle.
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来源期刊
Applied and Computational Mechanics
Applied and Computational Mechanics Engineering-Computational Mechanics
CiteScore
0.80
自引率
0.00%
发文量
10
审稿时长
14 weeks
期刊介绍: The ACM journal covers a broad spectrum of topics in all fields of applied and computational mechanics with special emphasis on mathematical modelling and numerical simulations with experimental support, if relevant. Our audience is the international scientific community, academics as well as engineers interested in such disciplines. Original research papers falling into the following areas are considered for possible publication: solid mechanics, mechanics of materials, thermodynamics, biomechanics and mechanobiology, fluid-structure interaction, dynamics of multibody systems, mechatronics, vibrations and waves, reliability and durability of structures, structural damage and fracture mechanics, heterogenous media and multiscale problems, structural mechanics, experimental methods in mechanics. This list is neither exhaustive nor fixed.
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