neal young / Golin12Huffman

  • Png/Golin02Huffman.png We study the generalization of Huffman Coding in which codeword letters have non-uniform costs (as in Morse code, where the dash is twice as long as the dot). Despite previous work by many authors including Richard Karp [1961] and Kurt Mehlhorn [1980], the problem is not known to be NP-hard, nor was it previously known to have a constant-factor approximation algorithm. The paper describes a polynomial-time approximation scheme (PTAS) for the problem. The algorithm computes a $(1+\epsilon)$-approximate solution in time $O(n + f(\epsilon) \log^3 n)$, where $n$ is the input size.
    Journal version of [2002].

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