Reliability Based Analysis with the Boundary Element Method
Reliability Based Analysis with the Boundary Element Method
批准号:
1817399
负责人:
金额:
$0.0万
依托单位:
依托单位国家:
英国
项目类别:
Studentship
财政年份:
2016
资助国家:
英国
项目状态:
已结题
起止时间:
2016 至 --
中文摘要
本研究的主要目的是开发使用边界元法(BEM)分析复杂工程结构可靠性的技术。边界元法是一种用于结构分析的数值计算方法,可用于模拟结构在荷载作用下的行为。有限元法是另一种用于结构分析的数值计算方法。边界元法与有限元法相比,具有速度快、精度高等优点,对可靠性分析非常有用。本研究将侧重于边界元的使用。结构的可靠度是结构成功满足一定标准的概率。例如,标准可以是结构不会破裂,或者在施加载荷时不会过度弯曲。因此,结构的可靠性是决定安全的一个非常重要的因素。对于飞机来说尤其如此,因为结构故障的后果可能非常严重。结构的可靠性受到许多不确定因素的影响。例如,我们可能不知道将施加到结构上的载荷的确切量,或者我们可能不知道结构的确切尺寸。在进行可靠性分析时,考虑这些不确定性的来源是很重要的。边界元法还将用于模拟由于疲劳引起的结构裂纹的扩展。疲劳是由于反复施加载荷而导致的材料的弱化。它是飞机结构失效的主要原因,也是其他工程结构失效的最常见原因之一。通过更好地了解疲劳裂纹扩展背后的力学,可以更准确地估计结构的疲劳寿命(在疲劳严重削弱结构之前,结构预计将继续使用多长时间)。因此,可以更准确地确定例行检查的时间,从而提高安全性和效率。边界元法在模拟裂纹扩展方面已被证明是非常有效的。它能够以一种既快速又准确的非常有效的自动方式对裂纹扩展进行建模。确定结构疲劳寿命的一个重要步骤是估计结构中裂纹的初始尺寸。这些初始裂纹被称为等效初始裂纹尺寸(EIFS),边界元法可以用来估计它们。还将开展工作,通过应用替代模型来提高边界元模型的效率。代理模型包括用便宜的“代理模型”取代计算成本高的模型(如FEM或BEM模型)。这些代理模型是从FEM或BEM模型创建的。这些代理模型在计算上非常便宜,但只能用于狭窄的目的。它们对于可靠性分析或评估EIFS非常有用。多保真度模型是代理模型的一种高级形式,将在本工作中使用。本研究的新方面:-使用边界元法(BEM)进行结构可靠性分析尚未被研究界考虑。对于复杂工程结构的可靠性分析技术将首次使用边界元进行开发。由于边界元法的速度和准确性,它可以证明比其他方法更有效的可靠性分析。因此,可以以更少的计算成本来研究更复杂的工程结构。-在此之前,并没有使用边界模型对环境影响因子进行估算。考虑到它在模拟裂纹扩展方面的有效性,它可能比其他方法更有效地估计EIFS。因此,可以以较少的计算成本确定更复杂工程结构的EIFS。多保真度模型将首次用于边界元,同时也将首次用于估算EIFS。
英文摘要
The main aim of this research is to develop techniques for analysing the reliability of complex engineering structures using the boundary element method (BEM). The BEM is a numerical computational method for structural analysis that can be used to model the behaviour of structures subjected to loads. The Finite Element Method (FEM) is another numerical computational method for structural analysis. The BEM has several advantages over the FEM that make it very useful for reliability analysis, namely its speed and accuracy. This research will focus on the use of the BEM.The reliability of a structure is the probability that the structure successfully meets certain criteria. For example, the criteria could be that the structure doesn't break, or that it doesn't bend too much when a load is applied. The reliability of a structure is therefore a very important factor in determining safety. This is especially true for aircraft, since the consequences of structural failure can be very significant. The reliability of a structure is influenced by many sources of uncertainty. For example, we might not know the exact amount of load that will be applied to the structure, or we might not know the exact dimensions of the structure. When performing reliability analyses, it is important to take into account these sources of uncertainty. The BEM will also be used to model the growth of cracks in structures due to fatigue. Fatigue is the weakening of a material due to repeatedly applied loads. It is the leading cause of structural failure in aircraft, and among the most common causes of failure in other engineering structures. By better understanding the mechanics behind fatigue crack growth, the fatigue life (how long the structure is expected to remain in service before fatigue severely weakens it) of a structure can be more accurately estimated. The timing of routine inspections can therefore be more accurately determined, providing improvements in both safety and efficiency. The BEM has proven to be very effective at modelling crack growth. It is able to model crack growth in a very effective automatic manner that is both quick and accurate. An important step in determining the fatigue life of a structure is to estimate the initial sizes of the cracks in the structure. These initial cracks are called Equivalent Initial Flaw Sizes (EIFS), and the BEM can be used to estimate them.Work will also be undertaken to improve the efficiency of the BEM through the application of surrogate modelling. Surrogate modelling involves replacing computationally-expensive models (such as a FEM or BEM model) with a cheap 'surrogate model'. These surrogate models are created from the FEM or BEM model. These surrogate models are very computationally-cheap but can only be used for narrow purposes. They are very useful for reliability analyses or for estimating EIFS. Multi-fidelity models are an advanced form of surrogate models and will be used in this work.Novel aspects of this research:- Structural reliability analysis using the boundary element method (BEM) has not been considered by the research community. Techniques for the reliability analysis of complex engineering structures will be developed for the first time using the BEM. Due to the speed and accuracy of the BEM, it could prove to be more effective that other methods for reliability analysis. Therefore, more complex engineering structures can be investigated for less computational cost.- The estimation of EIFS has not been carried out before with the BEM. Given its effectiveness in modelling crack growth, it could be more effective than other methods for estimating EIFS. Therefore, the EIFS for more complex engineering structures can be determined for less computational cost. - Multi-fidelity models will be used for the first time with the BEM, and they will also be used for the first time for estimating EIFS.
期刊论文(5)
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DOI:
10.1142/s1756973717400017
发表时间:
2017-12
期刊:
Journal of Multiscale Modelling
影响因子:
1.5
作者:
[L. Morse;Z. S. Khodaei;M. H. Aliabadi]
通讯作者:
L. Morse;Z. S. Khodaei;M. H. Aliabadi
Statistical Inference of the Equivalent Initial Flaw Size Distribution Using the Boundary Element Method under Multiple Sources of Uncertainty
多不确定度下等效初始缺陷尺寸分布的边界元法统计推断
DOI:
10.4028/www.scientific.net/kem.774.613
发表时间:
2018
期刊:
Key Engineering Materials
影响因子:
--
作者:
[Morse L]
通讯作者:
Morse L
DOI:
10.1016/j.enganabound.2019.03.036
发表时间:
2019-07
期刊:
Engineering Analysis with Boundary Elements
影响因子:
3.3
作者:
[L. Morse;Z. S. Khodaei;M. Aliabadi]
通讯作者:
L. Morse;Z. S. Khodaei;M. Aliabadi
DOI:
10.1016/j.ijfatigue.2018.11.010
发表时间:
2019-03
期刊:
International Journal of Fatigue
影响因子:
6
作者:
[L. Morse;Z. S. Khodaei;M. H. Aliabadi]
通讯作者:
L. Morse;Z. S. Khodaei;M. H. Aliabadi
DOI:
10.1016/j.enganabound.2019.05.021
发表时间:
2019-09-01
期刊:
ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS
影响因子:
3.3
作者:
[Morse, Llewellyn, Khodaei, Zahra Sharif, Aliabadi, M. H.]
通讯作者:
Aliabadi, M. H.
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