1975
DOI: 10.1109/tit.1975.1055349
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Universal codeword sets and representations of the integers

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Cited by 998 publications
(657 citation statements)
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“…a QRS complex) as the reference. Then the real form of the measuring-computing process will better correspond to the Elias iterated codes, which use a number of checking systems (including table ones in accordance with the reference template or a database in modern versions) [35]. The shift registers can be also applied here as with the more simple cases (the only problem arose when detecting U-component after T-component in the model data).…”
Section: Methodological and Terminological Issuesmentioning
confidence: 99%
“…a QRS complex) as the reference. Then the real form of the measuring-computing process will better correspond to the Elias iterated codes, which use a number of checking systems (including table ones in accordance with the reference template or a database in modern versions) [35]. The shift registers can be also applied here as with the more simple cases (the only problem arose when detecting U-component after T-component in the model data).…”
Section: Methodological and Terminological Issuesmentioning
confidence: 99%
“…While this can lead to extremely large representations, it is still advantageous to code small values. Gamma, described in [6], represents x as the Unary representation of 1+ log 2 x followed by the binary representation of x − 2 log 2 x (ex. : 9 is 1110 001).…”
Section: Oblivious Codecsmentioning
confidence: 99%
“…Indeed, as ranking is data-intensive due to the traversing of posting lists, maximising decompression speed while minimising the size of the posting lists is necessary to ensure quick query response times. As docid ordered posting lists contain integer numbers, such compression schemes (or codecs) can be operated on a stream of postings -known as oblivious -(for example, Elias-Gamma [6]), or on groups of postings -known as list-adaptive [7] -(e.g. PForDelta [8]).…”
Section: Introductionmentioning
confidence: 99%
“…Then, we encode each integer in the list using the δ code of Elias [6]. The codeword length for integer t is upperbounded by f (t) = log t + 2 log(log t + 1) + 1 bit,…”
Section: Second-step Algorithmmentioning
confidence: 99%