基于DCT对角滤波器组的数字图像切片与合成

Humera Rafique
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引用次数: 1

摘要

根据傅里叶理论,许多类型的信号都可以分解成它们的频率分量。这项工作演示了数字图像的频谱分解及其从分量到空间形式的合成过程。为此,作为二维信号的图像将使用离散余弦变换(DCT)转换为其频谱,使用自动生成的对角滤波器组(DFB)分解为频率分量,并使用逆DCT转换回其空间形式。空间分量的总和将提供图像的合成。与其他复频率处理分析和合成技术相比,该方法简单,结果最好。分解后的分量可以有效地用于去噪和图像压缩,而且计算成本很低。该系统可用于各种应用的图像分析,包括电子信号通信和用于数据压缩的图像处理,噪声去除和用于模式识别的图像分析。在神经科学中,人类视觉系统的响应是通过傅立叶正弦光栅来分析的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Digital Image Slicing and Synthesis using DCT Diagonal Filter Bank
According to Fourier theory signals of many type, are decomposable into their frequency components. This work demonstrates the decomposition of a digital image into its frequency spectrum and its synthetization process from its components to its spatial form. For this purpose, the image as a 2D signal will be transformed into its spectrum using Discrete cosine transform (DCT), decomposed into frequency components using automatically generated diagonal filter bank (DFB) and transformed back to its spatial form using inverse DCT. A running sum of spatial components will provide synthesis of image. Compare to other complex frequency processing analysis and synthesis techniques, the procedure is simple and provides best results. The decomposed components can be used effectively for noise removal as well as image compression at very low computational cost. This system is useful to analyze images for variety of applications including electronic signal communication and image processing for data compression, noise removal, and image analysis for pattern recognition. In neuroscience human visual system response is analyzed in response to Fourier sinusoidal gratings.
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