Introduction to Data Compression (4th Edition) (The Morgan by Khalid Sayood

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By Khalid Sayood

Each one version of creation to info Compression has generally been thought of the simplest advent and reference textual content at the artwork and technology of information compression, and the fourth variation maintains during this culture. information compression concepts and expertise are ever-evolving with new purposes in photo, speech, textual content, audio, and video. The fourth version comprises all of the leading edge updates the reader will desire in the course of the paintings day and in class.

Khalid Sayood offers an in depth creation to the speculation underlying today's compression strategies with designated guide for his or her purposes utilizing numerous examples to give an explanation for the ideas. Encompassing the full box of knowledge compression, creation to facts Compression comprises lossless and lossy compression, Huffman coding, mathematics coding, dictionary suggestions, context established compression, scalar and vector quantization. Khalid Sayood offers a operating wisdom of knowledge compression, giving the reader the instruments to boost an entire and concise compression package deal upon final touch of his book.

> New content material further to incorporate a extra unique description of the JPEG 2000 standard
> New content material contains speech coding for net applications
> Explains tested and rising criteria extensive together with JPEG 2000, JPEG-LS, MPEG-2, H.264, JBIG 2, ADPCM, LPC, CELP, MELP, and iLBC
> resource code supplied through better half website that offers readers the chance to construct their very own algorithms, select and enforce concepts of their personal applications

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Extra resources for Introduction to Data Compression (4th Edition) (The Morgan Kaufmann Series in Multimedia Information and Systems)

Example text

This type of compression scheme is called a dictionary compression scheme. We will study these schemes in Chapter 5. Often the structure or redundancy in the data becomes more evident when we look at groups of symbols. We will look at compression schemes that take advantage of this in Chapters 4 and 10. 10 1 I N T R O D U C T I O N Finally, there will be situations in which it is easier to take advantage of the structure if we decompose the data into a number of components. We can then study each component separately and use a model appropriate to that component.

25 bits. 25 bits/sample. However, if we assume that there was sample-to-sample correlation between the samples and we remove the correlation by taking differences of neighboring sample values, we arrive at the residual sequence 1 1 1 −1 1 1 1 −1 1 1 1 1 1 −1 1 1 This sequence is constructed using only two values with probabilities: P(1) = 13 16 and 3 P(−1) = 16 . 70 bits per symbol. Of course, knowing only this sequence would not be enough for the receiver to reconstruct the original sequence. The receiver must also know the process by which this sequence was generated from the original sequence.

Xn−k , . ) (13) In other words, knowledge of the past k symbols is equivalent to the knowledge of the entire past history of the process. The values taken on by the set {xn−1 , . . , xn−k } are called the states of the process. If the size of the source alphabet is l then the number of states is l k . The most commonly used Markov model is the first-order Markov model, for which P(xn |xn−1 ) = P(xn |xn−1 , xn−2 , xn−3 , . ) (14) Equations (13) and (14) indicate the existence of dependence between samples.

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