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Bandelet representations for image compression

机译:用于图像压缩的Bandelet表示

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摘要

Summary form only given, as follows. To improve image representations, it is necessary to take advantage of the geometrical regularity of singularities along edges. Bandelets are orthogonal families, that can be adapted to capture singularities that evolve regularly along smooth geometrical contours, with few non-zero coefficients. They are constructed from one-dimensional foveal wavelets, that are orthogonal one-dimensional functions that approximate signals with a strategy similar to that of the retina. Images are partly represented with bandelet coefficients along edges, plus a residual which is decomposed in a regular two-dimensional wavelet basis. The edge curves are chosen to minimize the error for a given number of nonzero bandelet and wavelet coefficients. They are represented in a one-dimensional wavelet basis. An application to image compression has been compared with JPEG2000.
机译:摘要只给出,如下所述。为了提高图像表示,有必要利用沿边缘的奇点的几何规律性。球段是正交家族,可以适于捕获沿着光滑的几何轮廓定期演化的奇点,其中少数非零系数。它们由一维变形小波构造,其是正交的一维功能,其近似与类似视网膜类似的策略的信号。图像部分地用沿边缘的Bandelet系数表示,以及以常规二维小波分解的残差。选择边缘曲线以最小化给定数量的非零Bandelet和小波系数的误差。它们以一维小波表示。与JPEG2000进行了比较了图像压缩的应用程序。

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