Page 245 - 《振动工程学报》2025年第11期
P. 245
第 11 期 郑周甫,等:水声吸声超材料拓扑优化设计 2703
tic materials[J]. The Journal of the Acoustical Society of frequency underwater acoustic meta-absorber[J]. International
America,2011,130(3):1201-1208. Journal of Mechanical Sciences,2021,210:106732.
[23] GU Y H,ZHONG H B,BAO B,et al. Experimental inves- [31] YANG H B, ZHAO H G, YIN J F, et al. Hybrid meta-
tigation of underwater locally multi-resonant metamaterials structure for broadband waterborne sound absorption[J]. AIP
under high hydrostatic pressure for low frequency sound Advances,2019,9(12):125226.
absorption[J]. Applied Acoustics,2021,172:107605. [32] ANDREASSEN E, ANDREASEN C S. How to determine
[24] LIU B T,HUANG S B,ZHENG B,et al. Tunable compos- composite material properties using numerical homogeniza-
ite lattice structure for low-frequency and ultra-broadband
tion[J]. Computational Materials Science, 2014, 83: 488-
underwater sound absorption[J]. The Journal of the Acoustical
495.
Society of America,2023,153(1):415-422.
[33] HASSANI B,HINTON E. A review of homogenization and
[25] SHI K K, JIN G Y, YE T G, et al. Underwater sound
topology optimization I: homogenization theory for media
absorption characteristics of metamaterials with steel plate
with periodic structure[J]. Computers & Structures, 1998,
backing[J]. Applied Acoustics,2019,153:147-156.
69(6):707-717.
[26] ZHENG Z F,YANG H B,WANG M G,et al. Realization
[34] XIA L,BREITKOPF P. Design of materials using topology
of lightweight and pressure-resistant sandwich metasurfaces
optimization and energy-based homogenization approach in
for underwater sound absorption through topology optimiza-
MATLAB[J]. Structural and Multidisciplinary Optimization,
tion[J]. Mechanical Systems and Signal Processing, 2025,
2015,52(6):1229-1241.
224:112205.
[35] WANG F W,LAZAROV B S,SIGMUND O. On projec-
[27] DONG H W,ZHAO S D,XIANG P,et al. Porous-solid
tion methods,convergence and robust formulations in topol-
metaconverters for broadband underwater sound absorption
ogy optimization[J]. Structural and Multidisciplinary Opti-
and insulation[J]. Physical Review Applied,2023,19(4):
mization,2011,43(6):767-784.
044074.
[36] SVANBERG K. A class of globally convergent optimization
[28] DONG H W,ZHAO S D,OUDICH M,et al. Reflective
methods based on conservative convex separable approxima-
metasurfaces with multiple elastic mode conversions for
tions[J]. SIAM Journal on Optimization,2002,12(2):555-
broadband underwater sound absorption[J]. Physical Review
Applied,2022,17(4):044013. 573.
[29] YANG H B,ZHAO H G,WEN J H. Theory and numerical
method for the effects of hydrostatic pressure on sound absorp- 第一作者:郑周甫(1994—),男,博士研究生。
tion of underwater acoustic coatings with air cavities[J]. Jour- E-mail:zhengzhoufu@sina.com
nal of Sound and Vibration,2022,533:116985. 通信作者:杨海滨(1986—),男,博士,副研究员。
[30] ZHANG Y N, CHENG L. Ultra-thin and broadband low- E-mail:haibinyangsn@sina.com

