On the capacity of computer memory with defects

@article{Heegard1983OnTC,
  title={On the capacity of computer memory with defects},
  author={C. Heegard and A. Gamal},
  journal={IEEE Trans. Inf. Theory},
  year={1983},
  volume={29},
  pages={731-739}
}
A computer memory with defects is modeled as a discrete memoryless channel with states that are statistically determined. [...] Key Method Arimoto-Blahut type algorithms are used to compute the storage capacity.Expand
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On the capacity of sticky storage devices
  • H. Witsenhausen
  • Mathematics, Computer Science
  • AT&T Bell Laboratories Technical Journal
  • 1984
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  • Yongjune Kim, B. Kumar
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2
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4
5
...

References

SHOWING 1-10 OF 20 REFERENCES
An error correcting scheme for defective memory
An algorithm for computing the capacity of arbitrary discrete memoryless channels
  • S. Arimoto
  • Mathematics, Computer Science
  • IEEE Trans. Inf. Theory
  • 1972
Computation of channel capacity and rate-distortion functions
  • R. Blahut
  • Mathematics, Computer Science
  • IEEE Trans. Inf. Theory
  • 1972
Noiseless coding of correlated information sources
A coding theorem for the discrete memoryless broadcast channel
  • K. Marton
  • Computer Science
  • IEEE Trans. Inf. Theory
  • 1979
Coding Theorems of Information Theory
  • J. Wolfowitz
  • Mathematics
  • Ergebnisse der Mathematik und Ihrer Grenzgebiete
  • 1961
Principles of digital communication and coding
  • V. Chan
  • Computer Science
  • Proceedings of the IEEE
  • 1981
A proof of the data compression theorem of Slepian and Wolf for ergodic sources (Corresp.)
  • T. Cover
  • Mathematics, Computer Science
  • IEEE Trans. Inf. Theory
  • 1975
A proof of Marton's coding theorem for the discrete memoryless broadcast channel
...
1
2
...