Understanding the Incident Wave Errors in Split Hopkinson Pressure Bar Test with Machine Learning Method

IF 2.4 3区 工程技术 Q2 MATERIALS SCIENCE, CHARACTERIZATION & TESTING Experimental Mechanics Pub Date : 2025-02-18 DOI:10.1007/s11340-025-01146-5
K. Wang, Y. Wu, X. Zhou, Y. Yu, L. Xu, G. Gao
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Abstract

Background

In Split Hopkinson Pressure Bar (SHPB) test, the misalignment of the striker bar leads to waveform errors in the incident wave, which results in inaccurate material mechanical property parameters.

Objective

The goal of this paper is to apply machine learning (ML) method to understand waveform errors in incident waves (error peak-valley features) and investigate the impact of imperfect striker bar on the incident wave.

Methods

ML projects were constructed by developing numerical models to establish waveform databases based on experimental data, and the continuous optimization of ML projects advances the application of a dual-output average curve (DOAC) method simulating the use of two strain gauges for error processing.

Results

The waveform errors were categorized into two types: non-parallel impact and parallel non-coaxial impact by continuously optimizing the ML model through error analysis, successfully understanding up to 24 types of waveforms. DOAC effectively eliminated the bending effect, and the error effects were decomposed into bending effects and other effects.

Conclusion

The high-accuracy ML results provide simple and real-time automatic correction solutions for waveform errors and quantify the errors, closing the loop between numerical simulation and experiments. The error and dispersion coupling effects can be successfully decoupled using DOAC, suggesting that bending waves are the main cause of error effects with the dominant bending effects.

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用机器学习方法分析Hopkinson压杆劈裂试验中入射波误差
在分离式霍普金森压杆(SHPB)试验中,冲击杆的不对准会导致入射波的波形误差,从而导致材料力学性能参数的不准确。目的应用机器学习(ML)方法了解入射波中的波形误差(误差峰谷特征),并研究不完善的冲击杆对入射波的影响。方法以实验数据为基础,建立数值模型建立波形数据库,通过对ML项目的不断优化,促进了双输出平均曲线法(DOAC)的应用,该方法模拟使用两个应变片进行误差处理。结果通过误差分析不断优化ML模型,将波形误差分为非平行冲击和平行非同轴冲击两种类型,成功理解了多达24种波形。DOAC有效地消除了弯曲效应,并将误差效应分解为弯曲效应和其他效应。结论高精度的ML结果为波形误差提供了简单、实时的自动校正方案,实现了误差的量化,完成了数值模拟与实验之间的闭环。使用DOAC可以成功地解耦误差和色散耦合效应,表明弯曲波是误差效应的主要原因,弯曲效应占主导地位。
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来源期刊
Experimental Mechanics
Experimental Mechanics 物理-材料科学:表征与测试
CiteScore
4.40
自引率
16.70%
发文量
111
审稿时长
3 months
期刊介绍: Experimental Mechanics is the official journal of the Society for Experimental Mechanics that publishes papers in all areas of experimentation including its theoretical and computational analysis. The journal covers research in design and implementation of novel or improved experiments to characterize materials, structures and systems. Articles extending the frontiers of experimental mechanics at large and small scales are particularly welcome. Coverage extends from research in solid and fluids mechanics to fields at the intersection of disciplines including physics, chemistry and biology. Development of new devices and technologies for metrology applications in a wide range of industrial sectors (e.g., manufacturing, high-performance materials, aerospace, information technology, medicine, energy and environmental technologies) is also covered.
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