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Wavelet Transform Techniques for Image Compression – An Evaluation

机译:小波变换技术在图像压缩中的应用

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A vital problem in evaluating the picture quality of an image compression system is the difficulty in describing the amount of degradation in reconstructed image, Wavelet transforms are set of mathematical functions that have established their viability in image compression applications owing to the computational simplicity that comes in the form of filter bank implementation. The choice of wavelet family depends on the application and the content of image. Proposed work is carried out by the application of different hand designed wavelet families like Haar, Daubechies, Biorthogonal, Coiflets and Symlets etc on a variety of bench mark images. Selected benchmark images of choice are decomposed twice using appropriate family of wavelets to produce the approximation and detail coefficients. The highly accurate approximation coefficients so produced are further quantized and later Huffman encoded to eliminate the psychovisual and coding redundancies. However the less accurate detailed coefficients are neglected. In this paper the relative merits of different Wavelet transform techniques are evaluated using objective fidelity measures- PSNR and MSE, results obtained provide a basis for application developers to choose the right family of wavelet for image compression matching their application.
机译:评估图像压缩系统的图像质量时,一个至关重要的问题是难以描述重构图像的退化程度。小波变换是一组数学函数,这些函数由于其计算的简单性而在图像压缩应用中确立了其可行性。滤波器组实施的形式。小波族的选择取决于图像的应用和内容。拟议的工作是通过在各种基准图像上应用不同的手工设计小波家族(如Haar,Daubechies,Biorthogonal,Coiflets和Symlets等)来进行的。使用适当的小波族将选定的基准图像进行两次分解,以产生近似系数和细节系数。这样产生的高度精确的近似系数被进一步量化,并且随后被霍夫曼编码以消除心理视觉和编码冗余。但是,忽略了不太准确的详细系数。本文使用客观保真度测量方法(PSNR和MSE)评估了不同小波变换技术的相对优势,获得的结果为应用开发人员选择适合其应用的图像压缩小波族提供了基础。

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