Novel optimal sensor placement method towards the high-precision digital twin for complex curved structures

IF 3.4 3区 工程技术 Q1 MECHANICS International Journal of Solids and Structures Pub Date : 2024-07-26 DOI:10.1016/j.ijsolstr.2024.113003
Kuo Tian, Tianhe Gao, Xuanwei Hu, Junyi Xiao, Yi Liu
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Abstract

The complex shape of the structure and the new needs for high-precision in digital twin modeling pose challenges for sensor placement optimization. A novel optimal sensor placement towards the high-precision digital twin (OSP-HDT) method is proposed for complex curved structures. It comprises three key aspects. Firstly, leveraging the spatial dimensionality reduction method, the complex curved surface is simplified into a planar representation. Subsequently, candidate sensor placement points can be easily identified by dividing the background mesh in the plane and screening them within the curved surface. These candidate points are then binary encoded to facilitate the subsequent optimization. Secondly, the method collects result data from the finite element model, treating it as virtual sensor data. Using this data, a surrogate model is constructed and then the objective function is formulated based on both the global and local critical areas precision of the surrogate model. Thirdly, the sensor placement optimization model is constructed, followed by optimization design using the efficient multi-objective covariance matrix adaptive evolutionary strategy. Through the steps above, the optimal sensor placement can be identified. To validate the proposed OSP-HDT method, an experiment is conducted on an S-shaped variable cross-section stiffened shell, with the construction of the corresponding digital twin. Compared to the uniform placement with an equivalent number of sensors, the OSP-HDT method demonstrated a significant 9.0% improvement in global precision and a remarkable 62.1% enhancement in local precision of critical areas. Furthermore, when compared to the random sensor placement strategies, the OSP-HDT method exhibited a 20.5% increase in global precision, together with a 44.2% increase in the local precision. Notably, even when compared to the full sensor placement, the OSP-HDT method can maintain comparable local precision, while significantly reducing the number of sensors by 77.6%. The above comparison indicates that the proposed OSP-HDT method can build a digital twin model with higher global and local precision for complex structures.

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面向复杂曲面结构高精度数字孪生的新型优化传感器放置方法
结构形状的复杂性和数字孪生建模对高精度的新需求为传感器位置优化带来了挑战。针对复杂的曲面结构,我们提出了一种新颖的高精度数字孪生(OSP-HDT)传感器布局优化方法。它包括三个关键方面。首先,利用空间降维方法,将复杂曲面简化为平面表示。随后,通过在平面上划分背景网格并在曲面内筛选出候选传感器放置点,就能轻松识别出这些点。然后对这些候选点进行二进制编码,以方便后续优化。其次,该方法从有限元模型中收集结果数据,将其视为虚拟传感器数据。利用这些数据构建代用模型,然后根据代用模型的全局和局部临界区域精度制定目标函数。第三,构建传感器位置优化模型,然后使用高效的多目标协方差矩阵自适应进化策略进行优化设计。通过上述步骤,可以确定最佳传感器位置。为了验证所提出的 OSP-HDT 方法,在一个 S 形变截面加劲壳上进行了实验,并构建了相应的数字孪生。与同等数量传感器的均匀布置相比,OSP-HDT 方法在全局精度上显著提高了 9.0%,在关键区域的局部精度上显著提高了 62.1%。此外,与随机传感器放置策略相比,OSP-HDT 方法的全局精度提高了 20.5%,局部精度提高了 44.2%。值得注意的是,即使与全传感器布局相比,OSP-HDT 方法也能保持相当的局部精度,同时将传感器数量大幅减少 77.6%。上述比较表明,所提出的 OSP-HDT 方法可以为复杂结构建立具有更高的全局和局部精度的数字孪生模型。
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来源期刊
CiteScore
6.70
自引率
8.30%
发文量
405
审稿时长
70 days
期刊介绍: The International Journal of Solids and Structures has as its objective the publication and dissemination of original research in Mechanics of Solids and Structures as a field of Applied Science and Engineering. It fosters thus the exchange of ideas among workers in different parts of the world and also among workers who emphasize different aspects of the foundations and applications of the field. Standing as it does at the cross-roads of Materials Science, Life Sciences, Mathematics, Physics and Engineering Design, the Mechanics of Solids and Structures is experiencing considerable growth as a result of recent technological advances. The Journal, by providing an international medium of communication, is encouraging this growth and is encompassing all aspects of the field from the more classical problems of structural analysis to mechanics of solids continually interacting with other media and including fracture, flow, wave propagation, heat transfer, thermal effects in solids, optimum design methods, model analysis, structural topology and numerical techniques. Interest extends to both inorganic and organic solids and structures.
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