Feb 5, 2013 · Extensive experiments show that the new algorithm is superior in most cases, particularly at the lowest memory levels and for highly repetitive ...
Extensive experiments show that the new algorithm is superior, and particularly so at the lowest memory levels and for highly repetitive data. As a part of the ...
Extensive experiments show that the new algorithm is superior in most cases, particularly at the lowest memory levels and for highly repetitive data. As a part ...
We present an algorithm that computes the Lempel-Ziv decomposition in $O(n(\log\sigma + \log\log n))$ time and $n\log\sigma + \epsilon n$ bits of space, ...
Lightweight Lempel-Ziv Parsing · Juha Kärkkäinen, Dominik Kempa, S. Puglisi · Published in The Sea 5 February 2013 · Computer Science, Mathematics.
The Lempel-Ziv factorization [28], also known as the LZ77 factorization, or LZ77 parsing, is a fundamental tool for compressing data and string processing, and.
Apr 25, 2015 · We present an algorithm that computes the Lempel-Ziv decomposition in O(n(\log\sigma + \log\log n)) time and n\log\sigma + \epsilon n bits of space.
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What is Lempel Ziv encoding?
Computing the LZ factorization (or LZ77 parsing) of a string is a computational bottleneck in many diverse applications, including data compression, text ...
The Lempel-Ziv decomposition of s is the decomposition s = z1z2 ···zl such that each zi is either a letter that does not occur in z1z2 ··· zi−1 or the longest.
We present an algorithm that computes the Lempel-Ziv decomposition in $O(n(\log\sigma + \log\log n))$ time and $n\log\sigma + \epsilon n$ bits of space, ...