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相关概念视频

Equations of Wave Motion01:02

Equations of Wave Motion

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Mathematically, the motion of a wave can be studied using a wavefunction. Consider a string oscillating up and down in simple harmonic motion, having a period T. The wave on the string is sinusoidal and is translated in the positive x-direction as time progresses. Sine is a function of the angle θ, oscillating between +A and −A and repeating every 2π radians. To construct a wave model, the ratio of the angle θ and the position x is considered.
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Deriving the Speed of Sound in a Liquid01:09

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As with waves on a string, the speed of sound or a mechanical wave in a fluid depends on the fluid's elastic modulus and inertia. The two relevant physical quantities are the bulk modulus and the density of the material. Indeed, it turns out that the relationship between speed and the bulk modulus and density in fluids is the same as that between the speed and the Young's modulus and density in solids.
The speed of sound in fluids can be derived by considering a mechanical wave...
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Velocity and Acceleration of a Wave00:51

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A wave propagates through a medium with a constant speed, known as a wave velocity. It is different from the speed of the particles of the medium, which is not constant. In addition, the velocity of the medium is perpendicular to the velocity of the wave. The variable speed of the particles of the medium implies that there must be acceleration associated with it. 
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Modes of Standing Waves: II01:04

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The starting point for expressing the modes of standing waves is understanding the boundary conditions that the waves must follow. The boundary conditions are derived from the physical understanding of how the standing waves are sustained, that is, how the vibrating particles of the medium behave at the boundaries imposed on them.
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Sound as Pressure Waves01:17

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Sound waves, which are longitudinal waves, can be modeled as the displacement amplitude varying as a function of the spatial and temporal coordinates. As a column of the medium is displaced, its successive columns are also displaced. As the successive displacements differ relatively, a pressure difference with the surrounding pressure is created. The gauge pressure varies across the medium.
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Sound waves can be modeled either as longitudinal waves, wherein the molecules of the medium oscillate around an equilibrium position, or as pressure waves. When two identical waves from the same source superimpose on each other, the combination of two crests or two troughs results in amplitude reinforcement known as constructive interference. If two identical waves, that are initially in phase, become out of phase because of different path lengths, the combination of crests with troughs...
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使用分析溶液进行声波模拟的自动调节数值方法.

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    Annual International Conference of the IEEE Engineering in Medicine and Biology Society. IEEE Engineering in Medicine and Biology Society. Annual International Conference
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    此摘要是机器生成的。

    一种自动调节的数值方法 (ATNM) 优化了超声波计算机断层扫描 (USCT) 模拟参数. 这种方法通过校准波场模拟与分析解决方案来最大限度地减少错误,确保准确的系统设计.

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    科学领域:

    • 计算物理学的计算物理.
    • 医学成像医学成像
    • 声波的传播声波的传播.

    背景情况:

    • 数字波场模拟对于设计超声波计算机断层扫描 (USCT) 系统至关重要.
    • 现有的模拟器可能会因为数值模型未经优化而引入错误.
    • 最佳设计需要精确校准物理参数.

    研究的目的:

    • 为优化USCT模拟参数提出一个自动调数值方法 (ATNM).
    • 为了确保计算的波场汇聚到从声学散射理论中得出的分析解决方案.
    • 为了尽量减少数值建模中的错误,以实现准确的USCT系统设计.

    主要方法:

    • 开发了一种自动调数值方法 (ATNM),以优化网格大小和库兰特-弗里德里希斯-利维 (CFL) 数量等参数.
    • 采用基因算法 (GA) 来自动校准数值波场模拟.
    • 研究了USCT完美匹配层 (PML) 吸收系数的最佳设计.

    主要成果:

    • ATNM成功校准了数值波场模拟.
    • 初步测试表明,k-Wave模拟和分析模型之间的平均相对误差 (MRE) 被最小化.
    • 优化的PML吸收系数设计被确定为USCT.

    结论:

    • 自动调节数值方法 (ATNM) 有效校准了用于USCT的波场模拟.
    • 校准的模拟器显示了在不同物理领域的概括性.
    • 这种方法通过优化的数值建模来提高USCT系统设计的准确性和可靠性.