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Nonlinear change of on-axis pressure and intensity maxima positions and its relation with the linear focal shift effect

机译:轴向压力和强度最大值位置的非线性变化及其与线性焦移效应的关系

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A comprehensive experimental, analytical and numerical study of the true focal region drift relative to the geometrical focus (focal shift effect) in acoustic focused beams and its nonlinear evolution is presented. For this aim, the concept of Fresnel number, proportional to the linear gain, is introduced as a convenient parameter for characterizing focused sources. It is shown that the magnitude of the shift is strongly dependent on the Fresnel number of the source, being larger for weakly focused systems where a large initial shift occurs. Analytical expressions for axial pressure distributions in linear regime are presented for the general case of truncated Gaussian beams. The main new contribution of this work is the examination of the connection between the linear and nonlinear stages of the focal shift effect, and its use for the estimation of the more complicated nonlinear stage. Experiments were carried out using a continuous-wave ultrasonic beam in water, radiated by a focused source with nominal frequency f = 1 MHz, aperture radius a = 1.5 cm and geometrical focal distance R = 11.7 cm, corresponding to a Fresnel number N-F = 1.28. The maximum measured shifts for peak pressure and intensity were 4.4 and 1.1 cm, respectively. The evolution of the different maxima with the source amplitude, and the disparity in their axial positions, is interpreted in terms of the dynamics of the nonlinear distortion process. Analytical results for the particular case of a sound beam with initial Gaussian distribution are also presented, demonstrating that the motion of peak pressure and peak intensity may occur in opposite directions. (c) 2008 Elsevier B.V. All rights reserved.
机译:提出了一个完整的实验,分析和数值研究,它涉及声聚焦束中真实聚焦区相对于几何聚焦(焦移效应)的漂移及其非线性演化。为此,引入了与线性增益成比例的菲涅耳数的概念,作为表征聚焦源的方便参数。结果表明,偏移的大小强烈依赖于光源的菲涅耳数,对于初始聚焦偏移较大的弱聚焦系统,偏移量更大。针对截断的高斯光束的一般情况,给出了线性状态下轴向压力分布的解析表达式。这项工作的主要新贡献是检查了焦移效应的线性和非线性阶段之间的联系,并将其用于估计更复杂的非线性阶段。使用在水中的连续波超声波束进行实验,该超声波束由聚焦源辐射,标称频率f = 1 MHz,孔径半径a = 1.5 cm,几何焦距R = 11.7 cm,对应于菲涅耳数NF = 1.28 。测得的峰值压力和强度的最大位移分别为4.4和1.1 cm。根据非线性失真过程的动力学来解释不同最大值随源振幅的变化以及其轴向位置的差异。还给出了具有初始高斯分布的声束的特定情况的分析结果,表明峰值压力和峰值强度的运动可能在相反的方向上发生。 (c)2008 Elsevier B.V.保留所有权利。

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