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A new digital implementation of ridgelet transform for images of dyadic length

机译:一种新的DADIC长度图像ridgelet变换的数字实现

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Ridgelet transform is a new directional multi-resolution transform and it is more suitable for describing the signals with line or super-plane singularities. Finite ridgelet transform is a discrete orthonormal version of ridgelet transform proposed by Do and Vetterli (2003). However, finite ridgelet transform is only suitable for images of prime-pixels length, which is a limitation of its application in image processing. In this paper, we improve the finite ridgelet algorithm and a new digital implementation of ridgelet transform which is suitable for images of dyadic length is proposed. This method not only keeps the main properties of finite ridgelet but also simplifies the algorithm. We first briefly introduce the concept of ridgelet transform. Then, we illustrate finite ridgelet transform and the new method. Finally, we compare the new method with traditional finite ridgelet transform.
机译:Ridgelet变换是一种新的定向多分辨率变换,更适合于描述具有线或超平面奇异性的信号。有限的ridgelet变换是DO和Vetterli(2003)提出的离散正常版的ridgelet变换。然而,有限的ripgelet变换仅适用于主要像素长度的图像,这是其在图像处理中的应用的限制。在本文中,提出了提出了适用于二次长度的图像的有限谜题算法和新的数字实现,其适用于二元长度的图像。该方法不仅保持有限ridgelet的主要属性,而且简化了算法。我们首先简要介绍ridgele变换的概念。然后,我们说明了有限的ridgelet变换和新方法。最后,我们将新方法与传统的有限ridgelet变换进行比较。

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