2014
DOI: 10.1109/tit.2014.2310464
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Robust Generalized Punctured Cubic Codes

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Cited by 18 publications
(11 citation statements)
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“…code that can detect any (nonzero) error. To date, there are only two such codes, the Quadratic-Sum code [5], [8], and the Punctured-Cubic code [1], [9]. The Quadratic-Sum code is optimum for k = 2r; i.e., Q mc = 2 −r .…”
Section: Hardware Security Problemmentioning
confidence: 99%
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“…code that can detect any (nonzero) error. To date, there are only two such codes, the Quadratic-Sum code [5], [8], and the Punctured-Cubic code [1], [9]. The Quadratic-Sum code is optimum for k = 2r; i.e., Q mc = 2 −r .…”
Section: Hardware Security Problemmentioning
confidence: 99%
“…The Quadratic-Sum code is optimum for k = 2r; i.e., Q mc = 2 −r . The Q mc of the Punctured-Cubic code is smaller or equal to 2 −r+1 , depending on the code's parameters [9].…”
Section: Hardware Security Problemmentioning
confidence: 99%
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“…To date, only two systematic robust codes that attain the lower bound are known, the Quadratic-Sum code [10], and the Punctured Cubic (or Punctured Quadratic) code derived from the cubic (quadratic) code by applying a linear transformation on the codewords before deleting part of the redundant bits [1], [14].…”
Section: A Codes Detecting Weak Attacksmentioning
confidence: 99%