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Modeling the propagation of nonlinear three-dimensional acoustic beams in inhomogeneous media

机译:模拟非线性三维声束在非均匀介质中的传播

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A three-dimensional model of the forward propagation of nonlinear sound beams in inhomogeneous media, a generalized Khokhlov-Zabolotskaya-Kuznetsov equation, is described. The Texas time-domain code (which accounts for paraxial diffraction, nonlinearity, thermoviscous absorption, and absorption and dispersion associated with multiple relaxation processes) was extended to solve for the propagation of nonlinear beams for the case where all medium properties vary in space. The code was validated with measurements of the nonlinear acoustic field generated by a phased array transducer operating at 2.5 MHz in water. A nonuniform layer of gel was employed to create an inhomogeneous medium. There was good agreement between the code and measurements in capturing the shift in the pressure distribution of both the fundamental and second harmonic due to the gel layer. The results indicate that the numerical tool described here is appropriate for propagation of nonlinear sound beams through weakly inhomogeneous media. (c) 2007 Acoustical Society of America.
机译:描述了非线性声束在非均匀介质中向前传播的三维模型,即广义的Khokhlov-Zabolotskaya-Kuznetsov方程。扩展了得克萨斯州时域代码(考虑了近轴衍射,非线性,热粘性吸收以及与多个弛豫过程相关的吸收和色散),以解决所有介质特性在空间中均发生变化的情况下非线性光束的传播。该代码通过测量在水中以2.5 MHz运行的相控阵换能器产生的非线性声场来验证。使用不均匀的凝胶层来产生不均匀的介质。在捕获由于凝胶层引起的基波和二次谐波的压力分布变化时,代码与测量之间存在良好的一致性。结果表明,此处描述的数值工具适用于非线性声束通过弱非均匀介质的传播。 (c)2007年美国声学学会。

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