热粘性流体中非线性波传播的数值模拟

J. Hoffelner, H. Landes, M. Kaltenbacher, R. Lerch
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引用次数: 6

摘要

本文介绍了一种用于热粘性流体中非线性声波传播数值模拟的有限元方法。基于库兹涅佐夫导出的非线性波动方程,讨论了与非线性声学相关的典型效应,如高次谐波的产生和有限振幅波在热粘性介质中传播所引起的耗散。通过与著名的平面波问题的Fubini和Fay解法的比较,验证了该方法的正确性。在实际应用中,考虑了高强度聚焦超声源。在距离源不同距离处的辐射压力脉冲测量值与相应的仿真结果进行了比较。结果表明了非线性有限元方法的有效性和适用性。
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Numerical simulation of nonlinear wave propagation in thermoviscous fluids including dissipation
A recently developed finite element method for the numerical simulation of nonlinear sound wave propagation in thermoviscous fluids is presented. Based on the nonlinear wave equation as derived by Kuznetsov, typical effects associated with nonlinear acoustics like generation of higher harmonics and dissipation resulting from the propagation of a finite amplitude wave through a thermoviscous medium are covered. The method is verified by comparison with the well-known Fubini and Fay solutions for plane wave problems, where excellent agreement is found. As a practical application, a high intensity focused ultrasound source is considered. Measurements of the radiated pressure pulse at various distances from the source are compared with corresponding simulation results. The obtained good agreement demonstrates validity and applicability of the nonlinear finite element method.
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