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Design of Low Memory Usage Discrete Wavelet Transform on FPGA Using Novel Diagonal Scan

机译:基于新型对角线扫描的低内存使用离散小波变换设计

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Discrete wavelet transform (DWT) is an efficient tool for multi-resolution decomposition of signal and image processing applications. During the compression of image using 2D-DWT two filters are used to evaluate a DWT, a highpass and a lowpass filter, with the filter coefficients derived from the wavelet basis function in each dimension. Among all DWTs, the Haar discrete wavelet transform (Haar DWT) is the simplest and orthogonal one. However, a traditional 2D DWT is applied by sequentially performing two 1D operations one along the rows and the other along the columns of a transformed row image. In other words, the column operation cannot be performed until the row operation is completed. There is decrease in performance due to the memory read and write operations involving intermediate result between row and column operations. Due to this reason, we propose the sequential data input to hierarchical algorithm for Haar DWT. With this technique, we can implement a 2D Haar DWT by data rearrangements, achieving the low memory required to implement being of O (N). The most important characteristic of this algorithm is that the computational process can be extended to image of any size taking the advantage of the block processing of image and data input using diagonal scan algorithm
机译:离散小波变换(DWT)是用于信号和图像处理应用程序多分辨率分解的有效工具。在使用2D-DWT压缩图像的过程中,两个滤波器用于评估DWT,高通和低通滤波器,并且滤波器系数在每个维度上均来自小波基函数。在所有DWT中,Haar离散小波变换(Haar DWT)是最简单且正交的一种。但是,传统的2D DWT是通过依次执行两个1D操作(一个沿变换的行图像的行,另一个沿变换的行图像的列)来应用的。换句话说,在行操作完成之前,不能执行列操作。由于内存读取和写入操作涉及行和列操作之间的中间结果,因此性能降低。由于这个原因,我们建议将顺序数据输入到Haar DWT的分层算法中。使用这种技术,我们可以通过数据重排实现2D Haar DWT,从而实现实现O(N)所需的低内存。该算法最重要的特点是可以利用对角线扫描算法对图像和数据输入进行块处理,从而将计算过程扩展到任何尺寸的图像

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