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Wavelet Image and Video Compression by Pankaj N. Topiwala (auth.), Pankaj N. Topiwala (eds.)

By Pankaj N. Topiwala (auth.), Pankaj N. Topiwala (eds.)

An intriguing new improvement has taken position within the electronic period that has captured the mind's eye and ability of researchers all over the world - wavelet picture compression. This expertise has deep roots in theories of imaginative and prescient, and gives you functionality advancements over all different compression tools, equivalent to these according to Fourier transforms, vectors quantizers, fractals, neural nets, and so forth. it truly is this progressive new know-how that's offered in Wavelet photo and Video Compression, in a sort that's obtainable to the biggest viewers attainable.
Wavelet snapshot and Video Compression is split into 4 elements. half I, Background Material, introduces the fundamental mathematical constructions that underly picture compression algorithms with the purpose of offering a simple advent to the mathematical strategies which are necessities for the rest of the e-book. It explains such issues as switch of bases, scalar and vector quantization, bit allocation and rate-distortion conception, entropy coding, the discrete-cosine rework, wavelet filters and different similar subject matters. half II, Still photo Coding, offers a spectrum of wavelet nonetheless photograph coding suggestions. half III, Special themes in nonetheless snapshot Coding, presents numerous instance coding schemes with a unique style in both method or program area. half IV, Video Coding, examines wavelet and pyramidal coding innovations for video info.
Wavelet picture and Video Compression serves as an exceptional reference and will be used as a textual content for complicated classes protecting the subject.

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Extra resources for Wavelet Image and Video Compression

Example text

In fact, decomposition using the Haar filters is certainly unitary (orthogonal, since the filters are actually real). As a matrix operation, this transform corresponds to multyplying by the block diagonal matrix in the table below. 2. 1. The Haar transformation matrix is block-diagonal with 2x2 blocks. These orthogonal filters, and their close relatives the biorthogonal filters, will be used extensively throughout the book. Such filters permit efficient representation of image signals in terms of compactifying the energy.

N a power of 2. On the face of it, the DFT requires N multiplies and N – 1 adds for each output, and so requires on the order of complex operations. However, the FFT can compute this in on the order of NLogN operations [4]. Similar considerations apply to the Discrete Cosine Transform (DCT), which is essentially the real part of the FFT (suitable for treating real signals). Of course, this whole one-dimensional analysis carries over to higher dimensions easily. Essentially, one performs the FT in each variable separately.

After a quick review of probability below, we discuss the theory of these filters in chapter 3, and approaches to compression in chapter 4. The remainder of the book is devoted to individual algorithm presentations by many of the leading wavelet compression researchers of the day. 3 Primer on Probability Even a child knows the simplest instance of a chance event, as exemplified by tossing a coin. There are two possible outcomes (heads and tails), and repeated tossing indicates that they occur about equally often (in a fair coin).

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