"Digital signal processing" is an important professional basic course for our information specialty. Its main task is to study the basic concepts and analysis methods of digital signal processing theory, and demonstrate the practical application of these theories and methods by establishing mathematical models and appropriate mathematical analysis and processing. Mathematical analysis takes the limit as the theoretical basis to study the local properties of functions, while signal processing is based on Fourier analysis (hereinafter referred to as spectrum analysis) to study signal transformation, filtering, and feature extraction. The course of digital signal processing offered in this semester has only one class hour. The specific contents we have learned include spectrum and Fourier transform of continuous signal, discrete signal and sampling theorem, filtering and convolution, transformation, linear time invariant filter and system, finite discrete Fourier transform. The short-term study can not let us fully understand some knowledge points, in order to deeply understand the course Related content, I have done in-depth study on this knowledge point of continuous signal convolution. It includes the proof of convolution property of continuous signal and the drawing of convolution graph. By looking up the data, the theoretical knowledge that is not deeply understood in class is supplemented. The convolution image of two signals is drawn by using software, which can clearly see the generation and effect of convolution theory.<br>
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