The study of the filtering algorithm for the suppression of ultrasonic image noise began in the early 1970s. In 1971, Turkey proposed a median filtering algorithm, which uses the pixel median of the filter window neighborhood instead of the central pixel value, the advantage of which is that the algorithm is simple and easy to implement, the disadvantage is that the filter window is fixed and easy to cause weak noise loss or loss of image detail. As a result, enhanced Lee filtering and Frost filtering have been proposed. In 1990, Perona and Malik proposed the famous P-M diffusion equation, introducing the solution of the partial differential equation and the thermal diffusion theory into image filtering for the first time. In addition, the small wave filter algorithm based on multi-resolution analysis and wavelet transformation is also a more effective noise suppression algorithm. After years of development, there are many filtering algorithms applied to ultrasonic image processing.<br>The principle of spatial area filtering algorithm is to use various image filter window templates to smooth the image, or adjust the pixel value according to the statistical characteristics of the image bureau, in order to suppress the noise. There are many such filtering algorithms, of which typical are Median filtering.<br>The transformation domain filtering algorithm can be further divided into two categories: the filter algorithm based on frequency domain transformation and the filtering algorithm based on the wavelet domain transformation, the frequency domain transformation filter algorithm mainly determines the different frequency range of noise and unpolluted image by interactive means after the image of the transform window, and then selects the appropriate frequency domain band pass filter for filtering, filtering and removing the frequency domain noise, and then changing the image after the reverse transformation of the image.<br>The principles, derivations and characteristics of the above filtering algorithm sit in detail in the second chapter of this paper.
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