Acoustic computational metamaterials

被引:0
|
作者
Lu, Zengyao [1 ,2 ]
Ding, Yuanshuai [2 ]
Liu, Peng [2 ,3 ]
Pei, Yongmao [2 ]
机构
[1] Tsinghua Univ, Ctr Flexible Elect Technol, Appl Mech Lab, Dept Engn Mech,Sch Aerosp Engn, Beijing 100084, Peoples R China
[2] Peking Univ, State Key Lab Turbulence & Complex Syst, Dept Mech & Engn Sci, Coll Engn, Beijing 100871, Peoples R China
[3] China Acad Railway Sci Corp Ltd, Locomot & Car Res Inst, Beijing 100081, Peoples R China
来源
CHINESE SCIENCE BULLETIN-CHINESE | 2022年 / 67卷 / 4-5期
关键词
acoustic metamaterials; analog computing; metamaterial computing circuit; acoustic metamaterial computing network; MATHEMATICAL OPERATIONS;
D O I
10.1360/TB-2021-0869
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
Although digital signal processors have been widely used to perform complex computing tasks, they still suffer from some limitations, including the complexity, low speed, and high-power consumption caused by ex pensive analog-to-digital converters. For this reason, there has recently been a strong interest in wave-based analog computing, which avoids analog-to-digital conversion and can perform massively parallel operations, especially based on artificially designed metamaterials. A new analog computing scheme based on sound waves has been proposed. This computing system, called computational metamaterials, can be as fast as the wave speed and as small as the wavelength. It can perform complex mathematical operations on incoming wave packets, and can even perform calculations on integral and differential equations. These functions are expected to realize a new generation of ultra-fast, compact and efficient computing hardware based on sound wave propagation. The development of acoustic computing meta materials has gone from the computation of a single mathematical operation, the tunable design and computing circuit and computational network that integrate multiple computing blocks, to the topological insulator computational metamaterial proposed for the robustness of computation. The computation of a single mathematical operation can be divided into space and time domain. The difference of main design principles is dimension of time and space. The spatial acoustic computational metamaterials mainly require the realization of spatial distribution of Green's function of required calculation in materials. And the time-domain acoustic computational metamaterial needs to design the frequency spectrum to realize the transfer function. Both the space domain and the time domain acoustic computing metamaterials realize operations, such as integration, derivative, and differential equations. The proposed tunable acoustic computational metamaterials are aimed at the problem that the function of the metamaterials cannot be changed while the structure is fixed. By introducing tunable parameters into the metamaterial, it realizes the integration of integral, derivative and other functions on the same metamaterial. The proposal of acoustic metamaterial calculation circuit and calculation network has raised the complexity of metamaterial calculation by another dimension. By introducing the design of acoustic circuit components, such as acoustic switches, the sound waves are controlled to propagate in different circuits, and complex operations, such as series and parallel connection of multiple different metamaterial blocks are realized. Acoustic metamaterial computing network combines the design ideas of acoustic holography and convolutional neural network (CNN). Each pixel unit of the metamaterial is equivalent to a neuron in the CNN, and tlx propagation of sound waves between different metamaterial layers in tlx medium is equivalent to the signal propagation between neurons in different layers. Through training and learning, machine learning tasks, such as handwritten number recognition, have been completed. In view of the computational robustness, the proposed topological insulator computational metamaterials, by introducing the boundary mode of topological protection, ensure that the acoustic computational meta materials can still guarantee the accuracy of the calculation even when the structure parameter is disturbed. In the future, the research of nonlinear computational metamaterials will receive more and more attention, and it will be possible to apply to the fields of nonlinear equation solving, nonlinear filtering, image processing methods and so on. In this review, we discussed the latest developments in the field of acoustic computational metamaterials and studied the latest superstructures used to perform analog computing. We further introduced the applications of acoustic computational metamaterials, including image processing, edge detection, equation solving, and machine learning. Finally, we look forward to key research issues and possible future directions.
引用
收藏
页码:396 / 405
页数:10
相关论文
共 58 条
  • [1] Parallel integro-differential equation solving via multi-channel reciprocal bianisotropic metasurface augmented by normal susceptibilities
    Abdolali, Ali
    Momeni, Ali
    Rajabalipanah, Hamid
    Achouri, Karim
    [J]. NEW JOURNAL OF PHYSICS, 2019, 21 (11):
  • [2] Reconfigurable origami-inspired acoustic waveguides
    Babaee, Sahab
    Overvelde, Johannes T. B.
    Chen, Elizabeth R.
    Tournat, Vincent
    Bertoldi, Katia
    [J]. SCIENCE ADVANCES, 2016, 2 (11):
  • [3] Harnessing Deformation to Switch On and Off the Propagation of Sound
    Babaee, Sahab
    Viard, Nicolas
    Wang, Pai
    Fang, Nicholas X.
    Bertoldi, Katia
    [J]. ADVANCED MATERIALS, 2016, 28 (08) : 1631 - 1635
  • [4] Experimental demonstration of frequency-agile terahertz metamaterials
    Chen, Hou-Tong
    O'Hara, John F.
    Azad, Abul K.
    Taylor, Antoinette J.
    Averitt, Richard D.
    Shrekenhamer, David B.
    Padilla, Willie J.
    [J]. NATURE PHOTONICS, 2008, 2 (05) : 295 - 298
  • [6] A Micromachined Reconfigurable Metamaterial via Reconfiguration of Asymmetric Split-Ring Resonators
    Fu, Yuan Hsing
    Liu, Ai Qun
    Zhu, Wei Ming
    Zhang, Xu Ming
    Tsai, Din Ping
    Zhang, Jing Bo
    Mei, Ting
    Tao, Ji Fang
    Guo, Hong Chen
    Zhang, Xin Hai
    Teng, Jing Hua
    Zheludev, Nikolay I.
    Lo, Guo Qiang
    Kwong, Dim Lee
    [J]. ADVANCED FUNCTIONAL MATERIALS, 2011, 21 (18) : 3589 - 3594
  • [7] He C, 2016, NAT PHYS, V12, P1124, DOI [10.1038/nphys3867, 10.1038/NPHYS3867]
  • [8] Spatial differential operation and edge detection based on the geometric spin Hall effect of light
    He, Shanshan
    Zhou, Junxiao
    Chen, Shizhen
    Shu, Weixing
    Luo, Hailu
    Wen, Shuangchun
    [J]. OPTICS LETTERS, 2020, 45 (04) : 877 - 880
  • [9] Experimental observation of non-Abelian topological acoustic semimetals and their phase transitions
    Jiang, Bin
    Bouhon, Adrien
    Lin, Zhi-Kang
    Zhou, Xiaoxi
    Hou, Bo
    Li, Feng
    Slager, Robert-Jan
    Jiang, Jian-Hua
    [J]. NATURE PHYSICS, 2021, 17 (11) : 1239 - +
  • [10] Negative refractive index and acoustic superlens from multiple scattering in single negative metamaterials
    Kaina, Nadege
    Lemoult, Fabrice
    Fink, Mathias
    Lerosey, Geoffroy
    [J]. NATURE, 2015, 525 (7567) : 77 - +