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- W2765909687 abstract "Let L = (l 0 , l 1 , …, l n−1 ) be a finite sequence of positive integers with Kraft sum (Σ i 2−li) equal to 1. We call such a sequence a complete length sequence. Let P n (L) be the set of all probability mass functions (PMFs) that have a Huffman code with codeword lengths L. For a PMF P, let L(P) denote the minimum expected length of a binary prefix-free code for P. In this paper, we show that the set {L(P) : P E P n (L)} has a maximum value. A P E P n (L) at which this maximum is attained is explicitly determined for a class of complete length sequences." @default.
- W2765909687 created "2017-11-10" @default.
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- W2765909687 date "2017-03-01" @default.
- W2765909687 modified "2023-09-26" @default.
- W2765909687 title "A maximization problem related to Huffman codes" @default.
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- W2765909687 doi "https://doi.org/10.1109/ncc.2017.8077093" @default.
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