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声学超材料和声子晶体研究进展 被引量:1
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作者 夏百战 杨天智 《动力学与控制学报》 2023年第7期1-4,共4页
低频振动和噪声的有效控制一直是动力学与控制学科的经典难题,急需新的思路进行交叉研究.作为动力学与控制学科的一个重要分支,声学超材料和生子晶体的研究近年来一直很受重视.在国家科技部门和相关行业的支持下,声学超材料和声子晶体... 低频振动和噪声的有效控制一直是动力学与控制学科的经典难题,急需新的思路进行交叉研究.作为动力学与控制学科的一个重要分支,声学超材料和生子晶体的研究近年来一直很受重视.在国家科技部门和相关行业的支持下,声学超材料和声子晶体的振动噪声控制机理及其应用研究取得了大力发展.本文从声学超材料和声子晶体的发展趋势和应用前景等研究角度出发,重点介绍了声学超材料的设计方法和隔振降噪特性,力学超材料的抗冲吸能特性,以及声场悬浮与运输方法等三个方面的研究成果.这些成果在一定程度上反映了作者们目前所关注的问题和拟解决途径,希望能给声学超材料和声子晶体的其他研究者们提供一些借鉴和参考. 展开更多
关键词 声学超材料 声子晶体 振动噪声控制 冲击吸能 声悬浮
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弹性拓扑材料研究进展 被引量:4
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作者 陈毅 张泉 +5 位作者 张亚飞 夏百战 刘晓宁 周萧明 陈常青 胡更开 《力学进展》 EI CSCD 北大核心 2021年第2期189-256,共68页
拓扑绝缘体起源于量子波动系统,因其单向传输、能量无耗散等新奇物理性质,近年逐渐被拓展到电磁波、声波、弹性波等经典波动领域,为经典波的调控提供了新思路.本文将系统介绍拓扑绝缘体理论及其在弹性波领域的相关研究进展.首先以一维... 拓扑绝缘体起源于量子波动系统,因其单向传输、能量无耗散等新奇物理性质,近年逐渐被拓展到电磁波、声波、弹性波等经典波动领域,为经典波的调控提供了新思路.本文将系统介绍拓扑绝缘体理论及其在弹性波领域的相关研究进展.首先以一维、二维离散点阵系统为例,阐释拓扑物理研究中的基本数学、物理概念,如狄拉克锥、能带翻转、贝里曲率、拓扑数等.随后,依次讨论弹性系统谷霍尔绝缘体、陈绝缘体、自旋霍尔绝缘体的设计思想及目前研究进展,并讨论了近年来逐渐受关注的高阶拓扑现象.最后,讨论了静力学中拓扑孤立子、拓扑零能模式现象. 展开更多
关键词 拓扑绝缘体 弹性波 单向传输 静力学拓扑 高阶拓扑
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区间模型下声子晶体的带隙优化研究 被引量:5
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作者 刘坚 陈俊煌 +1 位作者 夏百战 满先锋 《振动与冲击》 EI CSCD 北大核心 2018年第17期115-121,共7页
目前对于声子晶体的优化设计都是基于确定性的声学模型。然而不确定性广泛存在于声子晶体,并严重影响其声学性质。针对这一现状,将区间模型引入声子晶体,描述其系统参数的不确定性。接着,采用Chebyshev多项式构建声子晶体能带结构的代... 目前对于声子晶体的优化设计都是基于确定性的声学模型。然而不确定性广泛存在于声子晶体,并严重影响其声学性质。针对这一现状,将区间模型引入声子晶体,描述其系统参数的不确定性。接着,采用Chebyshev多项式构建声子晶体能带结构的代理模型,以分析不确定参数对声子晶体带隙的影响。最后,以声子晶体带隙最大化为目标函数,以带隙的变化范围为约束条件,构建基于Chebyshev代理模型的区间声子晶体的可靠性优化模型,并采用遗传算法求解。数值分析结果表明,Chebyshev代理模型能高效且较精确地预测区间模型下声子晶体的带隙变化范围。以Chebyshev代理模型为基础的声子晶体优化模型,在考虑区间不确定性的条件下,最大化带隙的变化范围,极大地改善了声子晶体的声音屏蔽性能。 展开更多
关键词 声子晶体 带隙 区间模型 Chebyshev展开 可靠性优化
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Optimization of uncertain acoustic metamaterial with Helmholtz resonators based on interval model 被引量:1
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作者 xia baizhan QIN Yuan +2 位作者 CHEN Ning Yu DeJie JIANG Chao 《Science China(Technological Sciences)》 SCIE EI CAS CSCD 2017年第3期385-398,共14页
In summary,the interval uncertainty is introduced to the acoustic metamaterial with Helmholtz resonators.And then,new descriptions(the conservative approximation,the unsafe approximation and the approximation precisio... In summary,the interval uncertainty is introduced to the acoustic metamaterial with Helmholtz resonators.And then,new descriptions(the conservative approximation,the unsafe approximation and the approximation precision)on uncertainties of physical properties of this interval acoustic metamaterial are defined.Lastly,an optimization model for this interval acoustic metamaterial is proposed.The organization of this paper is listed as follows.The acoustic transmission line method(ATLM)for an acoustic metamaterial with Helmholtz resonators is described in Section 2.In Section3,uncertain analysis of the interval acoustic metamaterial is presented.In Section 4,optimization model of the interval acoustic metamaterial is proposed.The discussion on optimization results is shown in Section 5.In section 6,some conclusions are given. 展开更多
关键词 优化模型 亥姆霍兹 区间模型 材料 声学 谐振腔 不确定性 自动化测试
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Numerical analysis of the 2D acoustic field with fuzzy-random parameters 被引量:2
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作者 CHEN Ning YU Dejie +1 位作者 xia baizhan L Hui 《Chinese Journal of Acoustics》 2014年第4期391-405,共15页
Regard for the fuzziness and the randomness in some acoustic fields,a method for the numerical analysis of the 2D acoustic field with Fuzzy-Random parameters was proposed based on the equivalent conversion of informat... Regard for the fuzziness and the randomness in some acoustic fields,a method for the numerical analysis of the 2D acoustic field with Fuzzy-Random parameters was proposed based on the equivalent conversion of information entropy.In the proposed method,a fuzzyrandom acoustic field was treated as a pure fuzzy acoustic field or a pure random acoustic field by transforming all the variables into fuzzy variables or random variables.Perturbation finite element methods for analyzing the two-dimensional acoustic fuzzy and random field are deduced.The sound pressure response of a 2D acoustic tube and the 2D acoustic cavity of a car with fuzzy-random parameters were analyzed by the proposed method and the Monte Carlo method,the results show that the proposed method can be well applied to the numerical analysis of the 2D acoustic field with fuzzy-random parameters,and has good prospect of engineering application. 展开更多
关键词 Numerical analysis of the 2D acoustic field with fuzzy-random parameters
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Numerical analysis of the 2D acoustic field with epistemic uncertainty
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作者 LIU Zuojun YU Dejie +2 位作者 WANG Hanbei CHEN Ning xia baizhan 《Chinese Journal of Acoustics》 CSCD 2017年第1期55-69,共15页
Aiming at the problem that the epistemic uncertain parameters exist in an acoustic field, an evidence theory-based finite element method (ETFEM) is proposed by introducing the evidence theory, in which the focal ele... Aiming at the problem that the epistemic uncertain parameters exist in an acoustic field, an evidence theory-based finite element method (ETFEM) is proposed by introducing the evidence theory, in which the focal element and basic probability assignment (BPA) are used to describe the epistemic uncertainty. In order to reduce the computational cost, the interval analysis technique based on perturbation method is adopted to acquire the approximate sound pressure response bounds for each focal element. The corresponding formulations of intervals of expectation and standard deviation of the sound pressure response with epistemic uncertainty are deduced. The sound pressure response of a 2D acoustic tube and a 2D car acoustic cavity with epistemic uncertain parameters are analyzed by the proposed method. The proposed method is verified through the comparison of the analysis results of random acoustic field with that of epistemic uncertain acoustic field. Numerical analysis results show that the proposed method can analyze the 2D acoustic field with epistemic uncertainty effectively, and has good prospect of engineering application. 展开更多
关键词 Numerical analysis of the 2D acoustic field with epistemic uncertainty
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