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The application of symmetric orthogonal multiwavelets and prefilter technique for image compression

机译:对称正交多小波和预滤波器技术在图像压缩中的应用

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摘要

Multiwavelets are the new addition to the body of wavelet theory. There are many types of symmetric multiwavelets such as GHM and CL. However, the matrix filters generating the GHM system multiwavelets do not satisfy the symmetric property. Apparently, GHM cannot solve the edge problem accurately. For this reason, this paper presents some formulas for constructing the symmetric orthogonal matrix filters, which leads the symmetric orthogonal multiwavelets (SOM). Moreover, we analyze the frequency property by vanishing moments and prefilter technology to get a good combining frequency property. To prove the good property of SOM in image compression application, we compared the compression effect with other writers' work, which was in published literature. Extensive experimental results demonstrate that our new symmetric orthogonal matrix filters combining with the prefilter technology and coefficient reorganization exhibit performance equal to, or in several cases superior to the GHM and CL symmetric multiwavelets.
机译:多小波是小波理论主体的新成员。对称多小波的类型很多,例如GHM和CL。但是,生成GHM系统多小波的矩阵滤波器不满足对称性。显然,GHM无法准确解决边缘问题。因此,本文提出了一些构造对称正交矩阵滤波器的公式,这些公式导致了对称正交多小波(SOM)。此外,我们通过消失矩和预滤波器技术分析频率特性,以获得良好的组合频率特性。为了证明SOM在图像压缩应用中的良好性能,我们将压缩效果与其他作者的工作进行了比较,该工作在已出版的文献中也有提及。大量的实验结果表明,我们的新型对称正交矩阵滤波器与预滤波器技术和系数重组相结合,表现出的性能与GHM和CL对称多小波相同,甚至在某些情况下优于GHM和CL对称多小波。

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