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METHOD FOR DETERMINING PHYSICAL CHARACTERISTICS OF A HOMOGENEOUS MEDIUM AND ITS BOUNDARIES

机译:确定均质介质及其边界的物理特性的方法

摘要

The harmonic wave, which is oscillation of a physical value along one direction of propagation in a homogeneous medium, is recorded by means of sensors along the direction of propagation of the oscillation at least at five points equally spaced from each other. The output signals of the sensors are converted into the corresponding complex spectral amplitudes corresponding to the frequency decomposition of the output signals. A model of harmonic wave propagation in a homogeneous medium is created, in which for any oscillation frequency the wave is represented as descending and ascending exponentially decaying harmonic waves propagating in opposite directions. The absolute values of the complex spectral amplitudes of the output signals of the sensors at each frequency are used as input data for equations comparing the absolute values of the complex amplitudes with the created model of wave propagation. By solving the obtained equations, the total complex amplitudes of the descending and ascending waves and the complex propagation constant of oscillations at each frequency are determined and the characteristics of the boundaries of the homogeneous medium are determined basing on the ratio of the complex amplitudes of the descending and ascending waves, and the characteristics of the homogeneous medium are determined basing on the phase velocity and attenuation coefficient of the wave.
机译:谐波是沿均匀介质中的一个传播方向的物理值的振荡的谐波,借助于传感器沿着振荡的传播方向至少在彼此等距间隔的五个点处记录了该谐波。传感器的输出信号被转换成与输出信号的频率分解相对应的相应的复频谱幅度。建立了谐波在均匀介质中传播的模型,在该模型中,对于任何振荡频率,该波均表示为沿相反方向传播的指数衰减和指数下降。传感器的输出信号在每个频率上的复谱振幅的绝对值用作方程的输入数据,该方程将复振幅的绝对值与所创建的波传播模型进行比较。通过求解所获得的方程,确定下降波和上升波的总复振幅以及每个频率下振荡的复传播常数,并根据波的复振幅比确定均匀介质边界的特性。根据波的相速度和衰减系数确定下降和上升波,并确定均匀介质的特性。

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