Results 121 to 130 of about 51,497 (156)
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On the maximum length of Huffman codes

Information Processing Letters, 1993
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On the competitive optimality of Huffman codes

IEEE Transactions on Information Theory, 1991
Let X be a discrete random variable drawn according to a probability mass function p(x), and suppose p(x), is dyadic, i.e., log(1/p(x)) is an integer for each x. It is shown that the binary code length assignment l(x)=log(1/p(x)) dominates any other uniquely decodable assignment l'(x) in expected length in the sense that El(X) Pr(l (X)>l'(X)), which ...
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Guaranteed Synchronization of Huffman Codes

Data Compression Conference (dcc 2008), 2008
In a text encoded with a Huffman code a bit error can propagate arbitrarily long. This paper introduces a method for limiting such error propagation to not more than L bits, L being a parameter of the algorithm. The method utilizes the inherent tendency of the codes to synchronize spontaneously and does not introduce any redundancy if such a ...
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Modified JPEG huffman coding

IEEE Transactions on Image Processing, 2003
It is a well observed characteristic that when a DCT block is traversed in the zigzag order, the AC coefficients generally decrease in size and the run-length of zero coefficients increase in number. This article presents a minor modification to the Huffman coding of the JPEG baseline compression algorithm to exploit this redundancy.
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Enumerative Huffman coding

Proceedings of IEEE International Symposium on Information Theory, 2002
The efficiency of Huffman decoding is very important for an increased variety of implementations. A method called variable length enumerative table (VLET) decoding is presented which uses enumerative source coding principles to construct a Huffman decoder.
W. Van der Walt, H.C. Ferreira
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Two Corollaries to the Huffman Coding Procedure

IEEE Transactions on Information Theory, 1975
For a given set of N symbols to be coded by a code of alphabet size D , the necessary and sufficient conditions for the optimality of a block code of length m , if N = D^m , and the optimality of a code of words of length only m and m + 1 , if D^m , are stated, and an example of the construction of such a code is given.
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Optimality of Huffman Code in the Class of 1-Bit Delay Decodable Codes

IEEE Journal on Selected Areas in Information Theory, 2022
Kengo Hashimoto, Ken-Ichi Iwata
exaly  

Huffman Coding

ACM Computing Surveys, 2020
Alistair Moffat
exaly  

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