Lossless Compression Handbook (Communications, Networking by Khalid Sayood Ph.D.

By Khalid Sayood Ph.D.

The 21 chapters during this guide are written by way of the top specialists on the planet at the conception, concepts, functions, and criteria surrounding lossless compression. As with such a lot utilized applied sciences, the factors part is of specific significance to training layout engineers. with a view to create units and communique structures which may speak and be suitable with different structures and units, criteria has to be undefined.

*Clearly explains the method of compression and transmission of multimedia signs
*Invaluable source for engineers facing photograph processing, sign processing, multimedia structures, instant know-how and extra

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Extra resources for Lossless Compression Handbook (Communications, Networking and Multimedia)

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We outline a few issues with Shannon Information Theory below, all of which will be addressed in a satisfactory way by Algorithmic Information Theory. 1 Stringsversus Sources The most fundamental question in information theory is, given a string x, what is the information content of that string? Shannon Information Theory does not have the ability to address this question, as it must look at this in terms of a probabilistic data source. In particular, if we are considering only one possible string, you might say the probability of this string is 1, which leads to the result that the entropy is zero and the string contains no information.

2 CONCERNS WITH SHANNON INFORMATION THEORY Shannon Information Theory provides some remarkable insight into the information content of data sources, but fails to satisfactorily answer some natural questions. We outline a few issues with Shannon Information Theory below, all of which will be addressed in a satisfactory way by Algorithmic Information Theory. 1 Stringsversus Sources The most fundamental question in information theory is, given a string x, what is the information content of that string?

Introduction to Coding Theory. Springer-Verlag, Berlin/New York. , 1976. D. thesis. Stanford University, Palo Alto, CA. , 1976. Generalized Kraft inequality and arithmetic coding. IBM Journal of Research and Development, Vol. 20, p. 198. Shannon, C. , 1948. A mathematical theory of communication. Bell Systems Technical Journal Vol. 27, pp. 379-423, July 1948. Reprinted in Key Papers in the Development of lnformation Theory (D. ), pp. 5-18, IEEE Press, New York, 1974. Shields, P. , 1987. The ergodic and entropy theorems revisited.

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