Generalization of a Techinque for Binary Data Communication

Kretzmer, E. R.

doi:10.1109/tcom.1966.1089288

Cited by 209 publications

(32 citation statements)

References 7 publications

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“…It should be noted that for fair comparison, PSDs are normalized such that the total transmitted power in the permitted bandwidth remains constant.   have been selected based on well-known Duobinary system which has low-pass frequency characteristic [Passupathy, 1977;Kabal & Passupathy 1975;Kretzmer, 1966 …”

Section: Basic Resultsmentioning

confidence: 99%

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Partial Response Signaling: A Powerful Tool for Spectral Shaping in Cognitive Radio Systems

Naghsh¹,

Omidi²

2012

Foundation of Cognitive Radio Systems

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Section: Basic Resultsmentioning

confidence: 99%

“…and five levels will be produced as   4, 2,0,2,4  [Passupathy, 1977;Kabal & Passupathy 1975;Kretzmer, 1966]. A typical receiver in this case will use MLSD after performing FFT.…”

Section:  mentioning

confidence: 99%

Partial Response Signaling: A Powerful Tool for Spectral Shaping in Cognitive Radio Systems

Naghsh¹,

Omidi²

2012

Foundation of Cognitive Radio Systems

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“…Kretzmer [18] categorised a number of different partial response channels suitable for digital communication. One merit of PR is that the introduction of correlation imparts an overall structure to the data sequence which can be used to shape the frequency spectrum of the system.…”

Section: ·01mentioning

confidence: 99%

Signal Processing for Present and Future Magnetic Recording Systems

et al. 1997

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Abstract-A background of activity is presented for signal processing as applied to, and used in, magnetic information storage systems. Specific examples are given of how current and previous research projects fit into the overall progress of research in this area. Arguments are presented as to why, in the distant future, information will be stored as "analogue" information rather than binary so methods and techniques will need to be developed to utilize the near-infinite capacity of such systems.

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“…The impulse response of a good duobinary partial-response filter should go through zero at all equally spaced sampling instants except at tml and fmz = tm, + T (see Figure 1) where (2) should hold. Now, as for a finite-degree filter it is not possible to go exactly through zero at an infinite set of sample points, we content ourselves with minimizing the error E: under the constraint (2).…”

Section: Nmentioning

confidence: 99%