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  1. NTU Theses and Dissertations Repository
  2. 工學院
  3. 工程科學及海洋工程學系
請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/46146
完整後設資料紀錄
DC 欄位值語言
dc.contributor.advisor宋家驥
dc.contributor.authorChang-Wei Kuoen
dc.contributor.author郭章緯zh_TW
dc.date.accessioned2021-06-15T04:55:31Z-
dc.date.available2013-07-30
dc.date.copyright2010-07-30
dc.date.issued2010
dc.date.submitted2010-07-30
dc.identifier.citation[1] W.P. Mason, “Electromechanical Transducers and Wave Filters”, Princeton. NJ: Van Nostrand. (1948)
[2] R.Krimholtz, D.A.Leedom and G.L.Matthaei, “New equivalent circuits elementary piezoelectric transducer”, Electron.Lett., Vol.6, No.13, pp.389-399. (1970)
[3] H. Allik and Thomas J. R. Hughes, “Finite element method for piezo-electric vibration”, International Journal for Numerical Methods in Engineering , vol.2, pp.151-157. (1970)
[4] H. A. Kunkel, S. Locke and B. Pikeroen, “Finite element analysis of vibrational modes in piezoelectric ceramic disks”, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control, vol.37, No.4, pp.316-327. (1990)
[5] N. Guo, P. Cawley and D. Hitchings, “The finite element analysis of the vibration character-istics of piezoelectric discs”, Journal of Sound and Vibration, vol.159, No. 1, pp.115-138. (1992)
[6] N. T. Adelman , Y. Stavsky and E. Segal, “Axisymmetric vibrations of radially polarized piezo-electric ceramic cylinders”, Journal of Sound and Vibration, vol.38, No.2, pp.245-254. (1975)
[7] N.Kharouf and P.R.Heyliger, “Axisymmetric free vibrations of homogeneous and laminated piezo-electric cylinders”, Journal of Sound and Vibration,vol.174,No.4, pp.539-561. (1994)
[8] M. Hussein and P. R. Heyliger, “Discrete layer analysis of axisymmetric vibrations of lami-nated piezoelectric cylinders”, Journal of Sound and Vibration, vol.192, No.3, pp.995-1013. (1996)
[9] N. T. Adelma and Y. Stavsky, ”Vibrations of radially polarized composite piezoceramic cylinders and disks”, Journal of Sound and Vibration, vol.43, No.1, pp.37-44. (1975)
[10] Y. Kagawa and T. Yamabuchi, ”Finite element approach for a piezoelectric circular rod”, IEEE Transactions on Sonics and Ultra-sonics, vol.SU-23, No.6, pp.379-385. (1976)
[11] A. Ishizaki and H. Sekimoto, “Two dimensional analysis using one-dimensional FEM for straight-crested waves in arbitrary anisotropic crystal plates and axisymmetric piezoelectric vibrations in ceramic disks”, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control, vol.43, No.5, pp.811-817. (1996)
[12] H. S. Paul and D. P. Raju, “Asymptotic analysis of the modes of wave propagation in a piezoelectric solid cylinder”, Journal of Acoustical Society of America, vol.71, No.2, pp.255-263. (1982)
[13] H. S. Paul and M.Venkatesan, “Axisymmetric vibration of a piezoelectric solid cylinder guided by a thin film”, Journal of Acoustical Society of America, vol.80, No.4, pp.1091-1096. (1986)
[14] H. S. Paul and M. Venkatesan, “Vibrations of a hollow circular cylinder of piezoelectric ceramics” , Journal of Acoustical Society of America, vol.82, No.3, pp.952-956. (1987)
[15] D. Boucher, M.Lagier and C. Maerfeld, “Computation of the vibrational modes for piezoelectric array transducers using a mixed finite element-perturbation method”, IEEE Transactions on Sonics and Ultrasonics, vol.SU-28, No.5, pp.318-330. (1981)
[16] J. B. Lee, “Low-frequency resonant-tube projector for underwater sound,” in Proc. IEEE Ocean’74, vol. 2, N. S. Halifax, Ed., August 21–23, pp. 10–15. (1974)
[17] J. N. Decarpigny , B. Hamonic, and O.B Wilson, “The Design of Low-Frequency Underwater Acoustic Projectors: Present Status and Future Trends”, IEEE Journal of Oceanic Engineering, vol. 16, No. I. (1991)
[18] Andrey K. Morozov and Douglas C. Webb, “A Sound Projector for Acoustic Tomography and Global Ocean Monitoring”, IEEE Journal of Oceanic Engineering, vol. 28, No. 2. (1991)
[19] Duda, T. F., A. K. Morozov, B. M. Howe, M. G. Brown, K. Speer, P. Lazerevich, P. F. Worcester and B. D. Cornuelle, “Evaluation of a longrange joint navigation/thermometry system,” IEEE Oceans'06 Conf, Boston, MA, MTS/IEEE, (2006)
[20] Andrey K. Morozova and Douglas C. Webb, “Underwater tunable organ-pipe sound source”, Journal of Acoustical Society of America. Am. 122 2, August (2007)
[21] James F. Tressler, Wenwu Cao, Kenji Uchine, “Finite Element Analysis of the Cymbal-Type Flextensional Transducer”, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control, vol.45, No.5, pp.1363-1369. (1998)
[22] Jindong Zhang, W. Jack Hughes, Philippe Bouchilloux, R.J. Meyer Jr., Kenji Uchino, Robert E. Newnham, “A class V flextensional transducer: the cymbal”,Ultrasonics,vol.37, pp. 387–393 (1999)
[23] Manoj Narayanan and Robert W. Schwartz, “Finite Element Modeling of a Donut Flextensional Transducer”, Journal of Ceramic Society of America., vol. 90 ,No. 3, pp. 850–857 (2007)
[24] R.J. Meyer Jr., A. Dogan, C. Yoon, S.M. Pilgrim, R.E. Newnham, “Displacement amplication of electroactive materials using the cymbal flextensional transducer”, Sensors and Actuators A, vol. 87, pp. 157-162 (2001)
[25] Cheng-Liang Sun, S.S. Guo, W.P. Li, Z.B. Xing, G.C. Liu, X.-Z. Zhao, “Displacement amplification and resonance characteristics of the cymbal transducers”, Sensors and Actuators A, vol. 121, pp. 213–220 (2005)
[26] Laihui Luoa, Yanxue Tang, Feifei Wang, Chongjun He, Haosu Luo, “Displacement amplification and electric characteristics of modified rectangular cymbal transducers using electroactive materials”, Solid State Communications, vol. 143 pp. 321–325 (2007)
[27] D.J. Morris, D.F. Bahr, M.J. Anderson, “Displacement amplification in curved piezoelectric diaphragm transducers”, Sensors and Actuators A, vol. 141 pp. 262–265 (2008)
[28] H. J. Bathe, Finite Element Procedures in Engineering Analysis, Engle-wood Cliffs, New Jersey:Prentice-Hall (1982)
[29] D. A. Berlincourt, D. R. Curran and H. Jaff, Piezoelectric and Piezo-magnetic Materials in Physical Acoustics, vol.1, part.A, Academic Press, pp.169 (1964)
[30] N. D. Jong, J. Souquet, G. Faber and N. Bon, “Transducers in medical ultrasound: part two, Vibration modes, matching layers and grating lobes”, Ultrasonics, pp.176-182 (1985)
[31] J. L. S. Emeterio, “Determination of electromechanical coupling factors of low Q piezoelectric resonantors operating in stiffened modes”, IEEE Transactions on Ultrasonics,Ferroelectrics and Frequency control, vol.44, No.1, p.108-113 (1997)
[32] M. Redwood, “Transient Performance of a Piezoelectric Transducer,” J. Acoust. Soc. Am ., vol. 33, pp. 527-536 (1961)
[33] D. Berlincourt and H. H. A. Krueger revised by C. Near, “Technical Publication TP-226 Properties of Piezoelectricity Ceramics”, Morgan Electro Ceramics
[34] Ahmad Safari , E. Koray Akdo˘gan, “Piezoelectric and Acoustic Materials for Transducer Applications” , Rutgers University, ISBN:978-0-387-76538-9 (2008)
[35] William D. O’Brien, “Single-element Transducer”, Bioacoustics Research Lab, Department of electrical and computer engineering, University of Illinois.
[36] http://signal-processing.com/transducers/transducers_theory_frame.htm
[37] 馮若,“超聲手冊”,南京大學出版社,ISBN: 7305033545 (2001)
[38] 周卓明,“壓電力學”,千華出版社,ISBN: 9572142402 (2003)
[39] 羅振昇,“壓電換能器振動模態分析”,國立台灣大學造船工程學系碩士論文,民國86年。
[40] 李昆展,“非均勻厚度壓電超音波換能器之分析模擬、製作與特性量測”,國立成功大學機械工程學系碩士論文,民國92年。
[41] 鄭建華、張建中、賴文斌與游夢龍,“超音波壓電換能器的設計與製造”,檢測科技十四卷五期(9-10),pp.252-263,民國85年。
[42] 朱雅雯,“超音波壓電換能器多層匹配結構之研析”, 國立台灣大學工程科學及海洋工程學研究所,民國94年。
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/46146-
dc.description.abstract本文運用有限元素分析,探討壓電換能器的機械、電學以及聲學特性。機械與電學特性主要討論壓電圓盤在不同的直徑厚度比(D/T ratio)下對於共振頻率以及機電耦合係數(Electromechanical coupling coefficient)的影響,此外本文也討論加入了不同阻尼的背膠層(Backing layer),對於結構振動以及機械品質因子(Mechanical quality factor)的影響。聲學特性方面,本文利用圓形活塞的指向性函數,分別在不同頻率的驅動下,探討其指向性(Directivity)的差異以及產生的旁辦(Side lobe),並且利用有限元素模擬,透過壓電圓盤振動時產生的法線加速度,將此自由度傳遞於流體介質,所以在流體空間中將會產生聲壓分佈。最後本文嘗試設計與模擬一種應用在水下流速量測的換能器,稱之為低頻管路換能器(Low Frequency Organ Pipe Projector),此種換能器的聲源端可以由壓電陶瓷的徑向振動,轉化為金屬板的彎曲運動,放大金屬板垂直方向的振動位移,造成較大的出力,並且以理想活塞聲源探討頻率與管長的關係,將所設計的聲源端以及推算的最佳管長合併計算,討論理想與非理想活塞聲源產生的聲壓分佈。zh_TW
dc.description.abstractThis study use finite element analysis to discuss mechanical、electrical and
acoustical characteristics of the piezoelectric transducer. Mechanical and electrical
characteristics are concerning the influence of electromechanical coupling coefficient
and resonance frequency under different D/T ratio. It is also concerning the influence
of vibration behavior and mechanical quality factor when adding different backing
layers.
In acoustical characteristics, this study use the circular piston directivity function
to discuss the differences of directivity and side lobe generated under different
excitation frequency. It also use finite element simulation to verify the result. When
piezoelectric disk vibrating, it will produce the normal acceleration on the disk
surface. This degree of freedom to pass on the fluid medium, it will produce sound
pressure distribution in the fluid space.
Finally, this study tries to design and simulate an underwater flow measurement
transducer, which called Low Frequency Organ Pipe Projector. Transducer sound
source can be generated by the radial vibration of piezoelectric ceramic transfer into
the metal plate bending motion. It can enlarge vertical displacement of the metal plate
to generate greater sound output. However, the frequency generated by the transducer
has relationship with tube length. This study tries to determine optimal tube length
and discuss the differences of sound pressure which generated by ideal sound source
and non- ideal sound source.
en
dc.description.provenanceMade available in DSpace on 2021-06-15T04:55:31Z (GMT). No. of bitstreams: 1
ntu-99-R96525015-1.pdf: 9014717 bytes, checksum: 9e662acdd0c63087b5782fabbfaef9ad (MD5)
Previous issue date: 2010
en
dc.description.tableofcontents摘要 ......................................................I
Abstract .................................................II
目錄 ....................................................III
表目錄 ....................................................V
圖目錄 .................................................. VI
第一章 緒論................................................1
1-1 研究動機與目的.........................................1
1-2 文獻回顧...............................................2
1-3 論文架構與研究方法.....................................4
第二章 有限元素法理論......................................5
2-1 壓電介質之組成方程式...................................6
2-2 壓電換能器之有限元素分析..............................11
2-2-1 壓電介質之有限元素法理論............................11
2-2-2 壓電換能器之動態方程式..............................13
2-2-3 壓電換能器之模態分析................................13
2-2-4 特徵值之求解........................................15
2-2-5 穩態下之響應函數....................................17
2-3 機電耦合係數..........................................19
2-3-1 典型邊界條件下之機電耦合係數........................20
2-3-2 機電耦合係數公式....................................22
第三章 壓電換能器結構及其特性.............................23
3-1 壓電換能器介紹........................................24
3-2 壓電效應..............................................24
3-3 壓電材料..............................................25
3-4 換能器結構............................................29
3-5 換能器重要參數........................................34
3-6 換能器側向聲場........................................38
第四章 壓電換能器模擬.....................................41
4-1 計算結果與參考文獻之比較..............................43
4-2 共振模態分析..........................................46
4-3 電性阻抗頻率響應......................................48
4-4 背膠層之影響..........................................54
4-4-1 背膠層特性..........................................54
4-4-2 背膠層模擬..........................................55
4-5 輻射聲場特性..........................................57
4-5-1 二維軸對稱輻射聲場模擬..............................58
4-5-2 圓形活塞指向性函數..................................61
第五章 低頻管路換能器模擬.................................63
5-1 管路換能器簡介........................................63
5-1-1 腔體共振行為........................................64
5-1-2 低頻管路換能器......................................65
5-2 管路換能器模擬........................................66
5-2-1 圓盤結構振動........................................66
5-2-2 理想活塞聲源........................................68
5-2-3 圓盤結構聲源........................................70
第六章 結果與討論.........................................73
參考文獻..................................................75
dc.language.isozh-TW
dc.subject低頻管路換能器zh_TW
dc.subject有限元素法zh_TW
dc.subject共振模態zh_TW
dc.subject機電耦合係數zh_TW
dc.subject機械品質因子zh_TW
dc.subject背膠層zh_TW
dc.subject指向 性zh_TW
dc.subjectlow frequency organ pipe projectoren
dc.subjectfinite element methoden
dc.subjectmode shapeen
dc.subjectelectromechanical coupling coefficienten
dc.subjectmechanical quality factoren
dc.subjectbacking layeren
dc.subjectdirectivityen
dc.title壓電換能器與低頻管路換能器之有限元素分析與模擬zh_TW
dc.titleFinite Element Analysis for Piezoelectric Transducer and
Low Frequency Organ Pipe Projector
en
dc.typeThesis
dc.date.schoolyear98-2
dc.description.degree碩士
dc.contributor.oralexamcommittee王昭男,李永春,賴文斌
dc.subject.keyword有限元素法,共振模態,機電耦合係數,機械品質因子,背膠層,指向 性,低頻管路換能器,zh_TW
dc.subject.keywordfinite element method,mode shape,electromechanical coupling coefficient,mechanical quality factor,backing layer,directivity,low frequency organ pipe projector,en
dc.relation.page79
dc.rights.note有償授權
dc.date.accepted2010-07-30
dc.contributor.author-college工學院zh_TW
dc.contributor.author-dept工程科學及海洋工程學研究所zh_TW
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