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基于声黑洞结构在对弯曲波调控中的能量聚焦与位移放大方面的优势,提出了一种新型声黑洞夹心式弯曲振动换能器,该换能器由夹心式弯曲振动换能器与声黑洞探头组成.基于Timoshenko梁理论,采用传输矩阵法建立了换能器整体弯曲振动的理论模型,理论运算得出的解析解与仿真得出的数值解相吻合.通过有限元方法对该换能器的电阻抗频率响应特性、振动模态、辐射声场和振动位移进行模拟仿真研究,并与悬链线型换能器进行对比分析,结果显示,在相同振动模态下,声黑洞型换能器的最大声压和振动位移均优于悬链线型换能器,表明声黑洞结构能够有效提升弯曲振动位移和换能器的侧向辐射性能.最后加工出了该换能器样机并对其电阻抗特性以及振动模态进行实验测量,实验结果与仿真结果吻合良好.Based on the advantages of the acoustic black hole(ABH) structure in energy focusing and displacement amplification during the regulation of flexural waves, a new type of ABH sandwich-shaped flexural vibration transducer was proposed. This transducer consists of a sandwich-shaped flexural vibration transducer and an ABH probe. Based on the Timoshenko beam theory, the theoretical model of the overall flexural vibration of the transducer was established using the transfer matrix method, and the calculated results were consistent with the finite element simulation results. The impedance frequency response characteristics, vibration modes, radiation acoustic field and vibration displacement of this transducer were discussed using the finite element method, and a comparative analysis was conducted with the catenary-shaped transducer. The results showed that the maximum sound pressure and vibration displacement of the ABH transducer under the same mode were greater than those of the catenary-shaped transducer, indicating that the ABH structure can efficiently enhance the displacement of flexural vibration and the radiation performance of the transducer, and is expected to be applied as a small-scale acoustic chemical reactor. Finally, a prototype of this transducer was fabricated, then its impedance characteristics and vibration modes were experimentally measured. The experimental results were in agreement with the simulation results.
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Keywords:
- acoustic black hole structure /
- ultrasonic transducer /
- flexural vibration /
- transfer matrix method
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[1] Lin S Y 2004 The Theory and Design of Ultrasonic Transducers (Beijing: Science Press) p148(in Chinese)[林书玉2004超声换能器的原理及设计(北京:科学出版社) 第148页]
[2] Nguyen H T, Nguyen H D, Uan J Y, Wang D A 2014 Ultrasonics 542063
[3] Yan J C, Zhou Y S, Dong Z,Yang S Q, Zhou F H 2001 Acta Acust. 02104(in Chinese)[闫久春,周玉生,董震,杨士勤,周福洪2001声学学报02104]
[4] Nath C, Rahman M, Neo K S 2009 Journal of Materials Processing Technology 2094459
[5] Nath C, Rahman M, Neo K S 2009 International Journal of Machine Tools and Manufacture 491089
[6] Zhang D, Zhang C 2012 China Mechanical Engineering 2339(in Chinese) [张德远,张成茂2012中国机械工程2339]
[7] Zhang Y, Kang R, Liu J, Zhang Y, Zheng W, Dong Z 2017 Journal of Mechanical Engineering 5333(in Chinese) [张园,康仁科,刘津廷,张一鸣,郑伟帅,董志刚2017机械工程学报5333]
[8] Wang J, Guo J F, Lu C Y, Wang W H, Tian J C 2007 Acta Acust. 32511(in Chinese)[王剑,郭吉丰,鹿存跃,王文浩,田创建2007声学学报32511]
[9] Kurosawa M K, Kodaira O, Tsuchitoi Y, Higuchi T 1998 IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control 451188
[10] Ch. Y, Nakamura K, Ueha S A K I T 2001 Japanese journal of applied physics 403773
[11] Mironov M A, 1988 Sov.Phys.Acoustics. 35176
[12] Mironov M A, Pislyakov V V 2002 Acoustical Physics 48347
[13] Hook K, Cheer J, Daley S 2019 The Journal of the Acoustical Society of America 1453488
[14] Ma L, Cheng L 2019 Journal of Sound and Vibration 458349
[15] Zhao L, Lai C, Yu M 2020 Mechanical Systems and Signal Processing 144106868
[16] Deng J, Guasch O, Zheng L, Song T, Cao Y 2021 Journal of Sound and Vibration 494115790
[17] Liu Y, Chen C, Lin S Y 2024 Acta Phys. Sin. 73084302(in Chinese) [刘洋,陈诚,林书玉2024物理学报73084302]
[18] Wang Y, Chen C, Lin S 2025 Acta Physica Sinica 74044303(in Chinese) [王怡,陈诚,林书玉2025物理学报74044303]
[19] Remillieux M C, Anderson B E, Le Bas P Y, Ulrich T J 2014 Ultrasonics 541409
[20] Chen C, Liu Y, Wang C, Guo J, Lin S 2024 Ultrasonics Sonochemistry 111107106
[21] Wen S, Xu L, Gong T, Zhang H, Liang Z, Yao L 2025 Applied Acoustics 239110826
[22] Zhou G, Li M 2000 The Journal of the Acoustical Society of America 1071358
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