2010Unpublished venueRequires access

Entropy coding in video compression using probability interval partitioning

Detlev Marpe, Heiko Schwarz, Thomas Wiegand

Open publisher page 20 citations

Abstract

We present a novel approach to entropy coding, which provides the coding efficiency and simple probability modeling capability of arithmetic coding at the complexity level of Huffman coding. The key element of the proposed approach is a partitioning of the unit interval into a small set of probability intervals. An input sequence of discrete source symbols is mapped to a sequence of binary symbols and each of the binary symbols is assigned to one of the probability intervals. The binary symbols that are assigned to a particular probability interval are coded at a fixed probability using a simple code that maps a variable number of binary symbols to variable length codewords. The probability modeling is decoupled from the actual binary entropy coding. The coding efficiency of the probability interval partitioning entropy (PIPE) coding is comparable to that of arithmetic coding.

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What this paper is about

We present a novel approach to entropy coding, which provides the coding efficiency and simple probability modeling capability of arithmetic coding at the complexity level of Huffman coding. The key element of the proposed approach is a partitioning of the unit interval into a small set of probability intervals. An input sequence of discrete source symbols is mapped to a sequence of binary symbols and each of the binary symbols is assigned to one of the probability intervals. The binary symbols that are assigned to a particular probability interval are coded at a fixed probability using a simple code that maps a variable number of binary symbols to variable length codewords. The probability modeling is decoupled from the actual binary entropy coding. The coding efficiency of the probability interval partitioning entropy (PIPE) coding is comparable to that of arithmetic coding.

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Available abstract

We present a novel approach to entropy coding, which provides the coding efficiency and simple probability modeling capability of arithmetic coding at the complexity level of Huffman coding. The key element of the proposed approach is a partitioning of the unit interval into a small set of probability intervals. An input sequence of discrete source symbols is mapped to a sequence of binary symbols and each of the binary symbols is assigned to one of the probability intervals. The binary symbols that are assigned to a particular probability interval are coded at a fixed probability using a simple code that maps a variable number of binary symbols to variable length codewords. The probability modeling is decoupled from the actual binary entropy coding. The coding efficiency of the probability interval partitioning entropy (PIPE) coding is comparable to that of arithmetic coding.

Key concepts: Huffman coding, Variable-length code, Shannon–Fano coding, Tunstall coding, Arithmetic coding, Context-adaptive binary arithmetic coding, Entropy encoding, Mathematics

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