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非线性对大气介质中阵列聚焦声场分布影响的研究
引用本文:吕君,赵正予,张援农,周晨.非线性对大气介质中阵列聚焦声场分布影响的研究[J].物理学报,2010,59(12):8662-8668.
作者姓名:吕君  赵正予  张援农  周晨
作者单位:武汉大学电子信息学院,武汉 430079
摘    要:基于时域有限差分算法将大气中近似到二阶微小项的非线性声波波动方程进行离散化,得到了模拟采用的差分波动方程.在此基础上,数值模拟了初始声压强弱不同的5个点声源组成的线阵列垂直或斜向辐射的连续正弦波在大气中传播时二维声场的分布情况.将线性条件下的模拟结果与非线性条件下的模拟结果进行比较后发现:弱非线性会对声场的分布和阵列聚焦增益产生一定的影响,使声场分布波形比线性条件下的声场分布波形更加靠近阵列,聚焦效果变差;强非线性会使波形发生更严重畸变,这是由于产生了基频以外的其他频率声波引起的;非线性对斜向传播时声场分布的影响与垂直传播时的影响效果基本相同,但由于斜向辐射时的声波几何扩展造成的轴向声压衰减要大于垂直辐射时的轴向声压衰减,因此聚焦增益和强非线性的影响都将小于垂直辐射时的情况.

关 键 词:非线性  聚焦声场  时域有限差分  数值模拟
收稿时间:2010-01-28
修稿时间:7/7/2010 12:00:00 AM

Influence of nonlinearity on focused acoustic field of array in atmosphere
Lü Jun,Zhao Zheng-Yu,Zhang Yuan-Nong,Zhou Chen.Influence of nonlinearity on focused acoustic field of array in atmosphere[J].Acta Physica Sinica,2010,59(12):8662-8668.
Authors:Lü Jun  Zhao Zheng-Yu  Zhang Yuan-Nong  Zhou Chen
Institution:School of Electronic Information, Wuhan University, Wuhan 430079, China;School of Electronic Information, Wuhan University, Wuhan 430079, China;School of Electronic Information, Wuhan University, Wuhan 430079, China;School of Electronic Information, Wuhan University, Wuhan 430079, China
Abstract:The difference wave equation is obtained by the discretization of nonlinear acoustic wave equation in atmosphere with in the second-order miniterm approximation based on the finite-difference time-domain method. And the two-dimensional field distribution of continuous sinusoidal wave vertically or obliquely radiated by a linear array of five monopole sound sources is numerically simulated at the different initial acoustic pressures. A comparison between nonlinear simulation and linear one show that weak nonlinearity has definite and apparent effects on the distribution of acoustic field and focused gain of array, leading the distribution of waveform to be closer to the array and the focusing gain to deteriorate, and that the strong nonlinearity has a strong waveform aberration, because the other waves of non-fundamental frequency appear. No evident distinction is found in the effect between the oblique propagation and the vertical propagation, though less focusing gain and influence caused by strong nonlinearity produced by the acoustic geometric spreading result in more attenuation of axial pressure in the case of oblique propagation.
Keywords:nonlinear  focused acoustic field  finite-difference time-domain  numerical simulation
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