1998
DOI: 10.1109/18.720539
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Codes for digital recorders

Abstract: Constrained codes are a key component in the digital recording devices that have become ubiquitous in computer data storage and electronic entertainment applications. This paper surveys the theory and practice of constrained coding, tracing the evolution of the subject from its origins in Shannon's classic 1948 paper to present-day applications in high-density digital recorders. Open problems and future research directions are also addressed.

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Cited by 200 publications
(46 citation statements)
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References 172 publications
(210 reference statements)
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“…The abscissa indicates different values of the filter coefficient |c 1 |. The three plots correspond to three different patterneliminating codes, namely a) (7, 6), b) (6, 5), and c) (5,4). The vertical lines correspond to filter coefficients for a zero-forcing equalizer and eyemaximization equalizer.…”
Section: Case Study: the High-speed Linkmentioning
confidence: 98%
See 1 more Smart Citation
“…The abscissa indicates different values of the filter coefficient |c 1 |. The three plots correspond to three different patterneliminating codes, namely a) (7, 6), b) (6, 5), and c) (5,4). The vertical lines correspond to filter coefficients for a zero-forcing equalizer and eyemaximization equalizer.…”
Section: Case Study: the High-speed Linkmentioning
confidence: 98%
“…Although a variety of existing communication techniques, such as Tomlinson precoding [1], partialresponse maximum likelihood (PRML) [2], vector coding [3] or distance-enhancing constraint coding [4] among others, combat the ISI to some degree, their complexity/hardware requirements may not be suitable for all applications. Instead, this paper explores the possibility of achieving a performance gain relying only on simplistic encoding and decoding.…”
Section: Introductionmentioning
confidence: 99%
“…The average code length is: (1,3) This code accepts minimum one '0' and maximum 3 bits '0' between two consecutive bits '1'.…”
Section: Vrmentioning
confidence: 99%
“…If the code rate m:n satisfies the inequality (2), then a finite-state encoder m:n RLL (d, k) with a sliding-block decoder (with finite memory and finite anticipation) exists, and each binary block data is encoded into the (d, k) constraints at the constant rate m: n [2], [3]:…”
Section: Introduction To Rll Codesmentioning
confidence: 99%
“…Recently, several trellis codes that eliminate the most common error events by using coding constraints have been proposed for PR signaling [8]- [18]. Most common errors in higher order PR channels are caused by sequences of three or more consecutive recorded transitions.…”
Section: B Time-varying Maximum Transition Runlength (Tmtr) Codes Anmentioning
confidence: 99%