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Performance Comparison between Orthogonal, Bi-Orthogonal and Semi-Orthogonal Wavelets

机译:正交,双正交和半正交小波之间的性能比较

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The main work in the wavelet analysis is to find a good wavelet basis to perform an optimal decomposition. The goal of the proposed study is to obtain a basis function that can give optimal information from PQ signal. The study presents the wavelet basis to obtain the reconstruction and decomposition filter coefficients for orthogonal, bi-orthogonal and semi-orthogonal wavelet basis. In this study, the task is to choose better wavelet basis which has been used for PQ signal compression or decomposition among orthogonal, bi-orthogonal and semi-orthogonal wavelet basis. Certain criterion have been adopted to decide the best basis for the decomposition of the PQ signal which are as energy compaction ratio (ECR), absolute mean square error (AMSE), percent residual difference (PRD) and peak signal to noise ratio (PSNR). Numbers of experiments have been performed on real time PQ signal. The comparisons have been made in tabular form to choose the best wavelet basis.
机译:小波分析的主要工作是找到良好的小波基础,以执行最佳分解。所提出的研究的目标是获得基础函数,可以提供来自PQ信号的最佳信息。该研究提出了小波基础,以获得用于正交,双正交和半正交小波的重建和分解滤波器系数。在这项研究中,任务是选择更好的小波基,这已被用于正交,双正交和半正交小波之间的PQ信号压缩或分解。已经采用某些标准来确定作为能量压实率(ECR),绝对均方误差(AMSE),剩余差值(PRD)和峰值信噪比(PSNR)的绝对均方误差(PSNR)的分解的最佳标准。 。已经在实时PQ信号执行实验数量。比较是以表格形式制作的,以选择最佳小波。

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