管道通透型缺陷的超声导波检测有限元仿真

doi:10.16182/j.issn1004731x.joss.201611019

系统仿真学报 ›› 2016, Vol. 28 ›› Issue (11): 2777-2783.doi: 10.16182/j.issn1004731x.joss.201611019

管道通透型缺陷的超声导波检测有限元仿真

胡宏伟^1,2, 王泽湘¹, 孙广开², 彭刚¹

1.长沙理工大学汽车与机械工程学院,长沙 410114;
2.北京航空航天大学机械工程与自动化学院,北京 100191

收稿日期:2015-02-10 修回日期:2015-08-24 出版日期:2016-11-08 发布日期:2020-08-13
作者简介:胡宏伟(1980-),男,安徽旌德,博士,副教授,研究方向为无损检测及信号处理。
基金资助:
国家自然科学基金(51205031); 湖南省自然科学基金(2015JJ4004); 湖南省高校创新平台开放基金(14K003)

Finite Element Simulation of Ultrasonic Guided Wave to Detect Through-type Defects in Pipe

Hu Hongwei^1,2, Wang Zexiang¹, Sun Guangkai², Peng Gang¹

1. College of Automobile and Mechanical Engineering, Changsha University of Science & Technology, Changsha 410114, China;
2. School of Mechanical Engineering and Automation, Beihang University, Beijing 100191, China

Received:2015-02-10 Revised:2015-08-24 Online:2016-11-08 Published:2020-08-13

摘要/Abstract

摘要： 为获取管道缺陷与超声导波的作用规律,研究了导波在管道传播的频散特性,建立了含通透型缺陷的管道有限元模型,以不同尺寸的轴向缺陷和周向缺陷为对象,采用控制变量法,通过有限元仿真研究了缺陷位置、尺寸与超声导波反射系数的关系。结果表明采用L(0,2)和T(0,1)模态导波检测时,缺陷的周向大小与反射系数存在线性关系,通过缺陷回波位置和回波幅值能分别确定缺陷的轴向位置及周向大小,为管道导波检测的缺陷定量与定位提供了有益参考。

关键词: 导波检测, 通透型缺陷, 有限元仿真, 频散特性

Abstract: To get the relationship between the defects and ultrasonic guided wave, the dispersion characteristic of guided wave in pipe was studied. Then the finite element model of a pipe with a through-type defect was established. Taking the axial and circumferential defects with different sizes as research objects, the relationship between the defect location and defect size with the ultrasonic guided wave reflection coefficients was studied, using a control variable method, by finite element simulation. The results show that there is a linear relationship between the circumferential sizes of the defect and the reflection coefficients for through-type defects when the L (0,2) and T (0,1) guided wave are used, and the axial position and circumferential size of the detect can be detected respectively by the defect echo position and amplitude values. The study provides a reference for sizing and locating of detects in pipe.

Key words: guided wave detection, through-type defects, finite element simulation, dispersion characteristic

中图分类号:

TB551

胡宏伟, 王泽湘, 孙广开, 彭刚. 管道通透型缺陷的超声导波检测有限元仿真[J]. 系统仿真学报, 2016, 28(11): 2777-2783.

Hu Hongwei, Wang Zexiang, Sun Guangkai, Peng Gang. Finite Element Simulation of Ultrasonic Guided Wave to Detect Through-type Defects in Pipe[J]. Journal of System Simulation, 2016, 28(11): 2777-2783.

参考文献 15

[1]	周燕, 董怀荣, 周志刚, 等. 油气管道内检测技术的发展[J]. 石油机械, 2011, 39(3): 74-77.
[2]	周正干, 冯海伟. 超声导波检测技术的研究进展[J]. 无损检测, 2006, 28(2): 57-63.
[3]	Fateri S, Boulgouris N V, Wilkinson A, et al.Frequency-sweep examination for wave mode identification in multimodal ultrasonic guided wave signal[J]. IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control (S0885-3010), 2014, 61(9): 1515-1524.
[4]	陈友兴, 郭娟, 吕娟, 等. 基于频散特性的杆中超声波传播仿真[J]. 系统仿真学报, 2010, 22(2): 292-294, 317.(Chen Youxing, Guo Juan, Lv Juan, et al. Simulation on Ultrasonic Propagation in Finite Rods Based on Frequency Dispersion Characteristic [J]. Journal of System Simulation (S1004-731X), 2010, 22(2): 292-294, 317.)
[5]	Lowe P S, Fateri S, Sanderson R, et al.Finite element modeling of the interaction of ultrasonic guided waves with coupled piezoelectric transducers[J]. Insight-Non- Destructive Testing and Condition Monitoring (S1354-2575), 2014, 56(9): 505-509.
[6]	何存富, 李隆涛, 吴斌, 等. 超声导波在管道中传播的数值模拟[J]. 北京工业大学学报, 2004, 30(2): 129-133.
[7]	王悦民, 沈立华, 申传俊, 等. 管道导波无损检测频率选择与管材特征关系[J]. 机械工程学报, 2009, 45(8): 243-248.
[8]	Carandente R, Ma J, Cawley P, et al.The scattering of the fundamental torsional mode from axi-symmetric defects with varying depth profile in pipes[J]. The Journal of the Acoustical Society of America (S0001-4966), 2010, 127(6): 3440-3448.
[9]	董为荣, 帅健, 许葵. 管道腐蚀缺陷超声导波检测数值模拟研究[J]. 机械强度, 2008, 30(6): 988-993.
[10]	Zheng M F, Lu C, Chen G Z, et al.Modeling three-dimensional ultrasonic guided wave propagation and scattering in circular cylindrical structures using finite element approach[J]. Physics Procedia (S1875-3892), 2011, 22: 112-118.
[11]	Gerges D.Assessment of ultrasonic guided wave inspection methods for structural health monitoring [D]. Michigan, USA: Michigan State University, 2014.
[12]	Sotja E, Malkaj P, Sotja D H, et al.Generation and analyzes of guided waves in planar structures[J]. Engineering (S1947-3931), 2011, 3(5): 532-537.
[13]	何存富, 吴斌, 王秀彦. 固体中的超声波 [M]. 北京: 科学出版社, 2004.
[14]	Demma A, Cawley P, Lowe M, et al.The reflection of guided waves from notches in pipes: a guide for interpreting corrosion measurement[J]. NDT& E International (S0963-8695), 2004, 37(3): 167-180.
[15]	Lowe M J S, Alleyne N D, Cawley P, et al. Defect detection in pipes using guided waves[J]. Ultrasonics (S0041-624X), 1998, 36(1): 147-154.

管道通透型缺陷的超声导波检测有限元仿真

Finite Element Simulation of Ultrasonic Guided Wave to Detect Through-type Defects in Pipe

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