Achievable rates for multiple descriptions

@article{Gamal1982AchievableRF,
  title={Achievable rates for multiple descriptions},
  author={A. Gamal and T. Cover},
  journal={IEEE Trans. Inf. Theory},
  year={1982},
  volume={28},
  pages={851-857}
}
  • A. Gamal, T. Cover
  • Published 1982
  • Computer Science, Mathematics
  • IEEE Trans. Inf. Theory
Consider a sequence of independent identically distributed (i.i.d.) random variables X_{l},X_{2}, \cdots, X_{n} and a distortion measure d(X_{i},X_{i}) on the estimates X_{i} of X_{i} . Two descriptions i(X)\in \{1,2, \cdots ,2^{nR_{1}\} and j(X)\in \{1,2, \cdots,2^{nR_{2}\} are given of the sequence X=(X_{1}, X_{2}, \cdots ,X_{n}) . From these two descriptions, three estimates (i(X)), X2(j(X)) , and \hat{X}_{O}(i(X),j(X)) are formed, with resulting expected distortions E \frac{1/n} \sum^{n}_{k… Expand
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References

SHOWING 1-6 OF 6 REFERENCES
Source coding for multiple descriptions
Source coding for multiple descriptions II: A binary source
On a source-coding problem with two channels and three receivers
  • L. Ozarow
  • Mathematics
  • The Bell System Technical Journal
  • 1980
A proof of Marton's coding theorem for the discrete memoryless broadcast channel
B.S.T.J. brief: On source networks with minimal breakdown degradation
Information Theory and Reliable Communication