Common randomness in information theory and cryptography - Part II: CR capacity

Ahlswede R, Csiszar I (1998)
IEEE TRANSACTIONS ON INFORMATION THEORY 44(1): 225-240.

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Konferenzbeitrag | Veröffentlicht | Englisch
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Abstract / Bemerkung
The common randomness (CR) capacity of a two-teminal model is defined as the maximum rate of common randomness that the terminals can generate using resources specified by the given model. We determine CR capacity for several models, including those whose statistics depend on unknown parameters, The CR capacity is shown to be achievable robustly, by common randomness of nearly uniform distribution no matter what the unknown parameters are, Our CR capacity results are relevant for the problem of identification capacity, and also yield a new result on the regular (transmission) capacity of arbitrarily varying channels with feedback.
Erscheinungsjahr
Band
44
Zeitschriftennummer
1
Seite
225-240
ISSN
PUB-ID

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Ahlswede R, Csiszar I. Common randomness in information theory and cryptography - Part II: CR capacity. IEEE TRANSACTIONS ON INFORMATION THEORY. 1998;44(1):225-240.
Ahlswede, R., & Csiszar, I. (1998). Common randomness in information theory and cryptography - Part II: CR capacity. IEEE TRANSACTIONS ON INFORMATION THEORY, 44(1), 225-240. doi:10.1109/18.651026
Ahlswede, R., and Csiszar, I. (1998). Common randomness in information theory and cryptography - Part II: CR capacity. IEEE TRANSACTIONS ON INFORMATION THEORY 44, 225-240.
Ahlswede, R., & Csiszar, I., 1998. Common randomness in information theory and cryptography - Part II: CR capacity. IEEE TRANSACTIONS ON INFORMATION THEORY, 44(1), p 225-240.
R. Ahlswede and I. Csiszar, “Common randomness in information theory and cryptography - Part II: CR capacity”, IEEE TRANSACTIONS ON INFORMATION THEORY, vol. 44, 1998, pp. 225-240.
Ahlswede, R., Csiszar, I.: Common randomness in information theory and cryptography - Part II: CR capacity. IEEE TRANSACTIONS ON INFORMATION THEORY. 44, 225-240 (1998).
Ahlswede, Rudolf, and Csiszar, I. “Common randomness in information theory and cryptography - Part II: CR capacity”. IEEE TRANSACTIONS ON INFORMATION THEORY 44.1 (1998): 225-240.