Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses

doi:10.1088/1674-1056/19/11/118104

中国物理B ›› 2010, Vol. 19 ›› Issue (11): 118104-118104.doi: 10.1088/1674-1056/19/11/118104

• CROSS DISCIPLINARY PHYSICS AND RELATED AREAS OF SCIENCE AND TECHNOLOGY • 上一篇下一篇

Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses

陈赵江, 郑江, 张淑仪, 米小兵, 郑凯

Laboratory of Modern Acoustics, Institute of Acoustics, Nanjing University, Nanjing 210093, China

收稿日期:2010-04-11 修回日期:2010-05-23 出版日期:2010-11-15 发布日期:2010-11-15
基金资助:
Project supported by the National Natural Science Foundation of China (Grant No. 10574073).

Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses

Chen Zhao-Jiang(陈赵江), Zheng Jiang(郑江), Zhang Shu-Yi(张淑仪)^†, Mi Xiao-Bing(米小兵), and Zheng Kai(郑凯)

Laboratory of Modern Acoustics, Institute of Acoustics, Nanjing University, Nanjing 210093, China

Received:2010-04-11 Revised:2010-05-23 Online:2010-11-15 Published:2010-11-15
Supported by:
Project supported by the National Natural Science Foundation of China (Grant No. 10574073).

摘要/Abstract

摘要： A three-dimensional thermo-mechanical coupled finite element model is built up to simulate the phenomena of dynamical contact and frictional heating of crack faces when the plate containing the crack is excited by high-intensity ultrasonic pulses. In the finite element model, the high-power ultrasonic transducer is modeled by using a piezoelectric thermal-analogy method, and the dynamical interaction between both crack faces is modeled using a contact-impact theory. In the simulations, the frictional heating taking place at the crack faces is quantitatively calculated by using finite element thermal-structural coupling analysis, especially, the influences of acoustic chaos to plate vibration and crack heating are calculated and analysed in detail. Meanwhile, the related ultrasonic infrared images are also obtained experimentally, and the theoretical simulation results are in agreement with that of the experiments. The results show that, by using the theoretical method, a good simulation of dynamic interaction and friction heating process of the crack faces under non-chaotic or chaotic sound excitation can be obtained.

Abstract: A three-dimensional thermo-mechanical coupled finite element model is built up to simulate the phenomena of dynamical contact and frictional heating of crack faces when the plate containing the crack is excited by high-intensity ultrasonic pulses. In the finite element model, the high-power ultrasonic transducer is modeled by using a piezoelectric thermal-analogy method, and the dynamical interaction between both crack faces is modeled using a contact-impact theory. In the simulations, the frictional heating taking place at the crack faces is quantitatively calculated by using finite element thermal-structural coupling analysis, especially, the influences of acoustic chaos to plate vibration and crack heating are calculated and analysed in detail. Meanwhile, the related ultrasonic infrared images are also obtained experimentally, and the theoretical simulation results are in agreement with that of the experiments. The results show that, by using the theoretical method, a good simulation of dynamic interaction and friction heating process of the crack faces under non-chaotic or chaotic sound excitation can be obtained.

Key words: ultrasonic infrared imaging, frictional heating of cracks, acoustic chaos, finite element method

中图分类号: (Finite-element and Galerkin methods)

02.70.Dh

43.38.+n (Transduction; acoustical devices for the generation and reproduction of sound) 81.70.-q (Methods of materials testing and analysis)

陈赵江, 郑江, 张淑仪, 米小兵, 郑凯. Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses[J]. 中国物理B, 2010, 19(11): 118104-118104.

Chen Zhao-Jiang(陈赵江), Zheng Jiang(郑江), Zhang Shu-Yi(张淑仪), Mi Xiao-Bing(米小兵), and Zheng Kai(郑凯). Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses[J]. Chin. Phys. B, 2010, 19(11): 118104-118104.

参考文献 21

[1]	Favro L V, Han X Y, Ouyang Z, Sun G, Sui H and Thomas R L 2000 Rev. Sci. Instrum. 71 2418
[2]	Hong Y, Miao P C, Zhang Z N, Zhang S Y and Shui X J 2004 Acoust. Sci. Technol. 25 77
[3]	Han X Y, Zeng Z, Li W, Islam M S, Lu J P, Loggins V, Yitamben E, Favro L D, Newaz G and Thomas R L 2004 J. Appl. Phys. 95 3792
[4]	Morbidini M and Cawley P 2009 J. Appl. Phys. 105 093530
[5]	Mi X B and Zhang S Y 2004 Prog. Nat. Sci. 14 628 (in Chinese)
[6]	Mian A, Newaz G, Han X Y, Mahmood T and Saha C 2004 Compos. Sci. Technol. 64 1115
[7]	Han X Y, Islam M, Newaz G, Favro L V and Thomas R L 2006 J. Appl. Phys. 99 074905
[8]	Chen Z J, Zhang S Y and Zheng K 2010 Acta Phys. Sin. 59 4071 (in Chinese)
[9]	Ingolf M, Alexander K, Peter V and Karl S 2005 Eng. Struct. 27 191
[10]	Wang L, Xu W and Li Y 2008 Chin. Phys. B 17 2446
[11]	Abdullah A and Pak A 2008 Int. J. Adv. Manufact. Techn. 39 21
[12]	Potthast C, Twiefel J and Wallaschek J 2007 J. Sound Vib. 308 405
[13]	Cote F, Masson P, Mrad N and Cotoni V 2004 Compos. Struct. 65 471
[14]	Hallquist J O 2006 LS-DYNA Theory Manual (Livermore: LSTC)
[15]	Cook R D, Maklus D S, Plesha M E and Witt R J 2001 Concepts and Applications of Finite Element Analysis (New York: Wiley)
[16]	Mabrouki F, Thomasb M, Genesta M and Fahr A 2009 NDT & E Int. 42 345
[17]	Han X, Favro L D, Ouyang Z, Thomas R L 2002 AIP Conf. Proc. 615 552
[18]	Han X Y, Li W, Zeng Z, Favro L D and Thomas R L 2002 Appl. Phys. Lett. 81 3188
[19]	Chen Z J, Zhang S Y, Zheng K and Kuo P K 2009 J. Appl. Phys. 106 023507
[20]	Okada J, Ito T, Kawashima K and Nishimura N 2001 Jap. J. Appl. Phys. 40 3579
[21]	Zhou D, Liu X Z, Gong X F, Nazarov V E and Ma L 2009 Chin. Phys. B 18 1898

Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses

Finite element modeling of heating phenomena of cracks excited by high-intensity ultrasonic pulses

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