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Title: On a generalization of Shannon's random cipher result (English)
Author: Sahoo, Prasanna K.
Language: English
Journal: Kybernetika
ISSN: 0023-5954
Volume: 22
Issue: 5
Year: 1986
Pages: 385-392
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Category: math
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MSC: 94A15
MSC: 94A17
MSC: 94A24
MSC: 94A60
idZBL: Zbl 0618.94007
idMR: MR871601
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Date available: 2009-09-24T17:55:26Z
Last updated: 2012-06-05
Stable URL: http://hdl.handle.net/10338.dmlcz/124581
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Reference: [2] Z. Daróczy: Generalized information functions.Inform. and Control 16 (1970), 36 - 51. MR 0272528
Reference: [3] A. El-Sayed: On Different Information Measures and Communication Channels.Ph. D. Thesis University of Waterloo, Waterloo, Ontario 1975.
Reference: [4] A. El-Sayed: A generalized entropy form of the Fano inequality.Utilitas Math. 12 (1977), 289-298. Zbl 0386.94005, MR 0479673
Reference: [5] J. Havrda, F. Charvát: Quantification method of classification process, concept of structural a-entropy.Kybernetika 3 (1967), 30-35. MR 0209067
Reference: [6] M. Hellman: An extension of the Shannon theory approach to cryptography.IEEE Trans. Inform. Theory IT-23 (1977), 289-294. Zbl 0362.94030, MR 0530093
Reference: [7] Pl. Kannappan: On some functional equations from additive and nonadditive measures I.Proc. Edinburgh Math. Soc. 23 (1980), 145-150. MR 0597119
Reference: [8] Pl. Kannappan, P. K. Sahoo: On a functional equation connected to sum form non-additive information measures on an open domain - I.Kybernetika 22 (1986), 268-275. MR 0852326
Reference: [9] A. B. Khan R. Autar, H. Ahmad: Noiseless coding theorems for generalized non-additive entropy.Tamkang J. Math. 12 (1981), 15-20. MR 0714490
Reference: [10] L. Losonczi: A characterization of entropies of degree $\aplha$.Metrika 28 (1981), 237-244. MR 0642931
Reference: [11] S. C. Lu: The existence of good cryptosystems for key rates greater than the message redundancy.IEEE Trans. Inform. Theory IT-25 (1979), 475-477. Zbl 0409.94018, MR 0536240
Reference: [12] P. K. Sahoo: Renyi's entropy of order $\aplha$ and Shannon's random cipher result.J. Combin. Inform. System Sci. 8 (1983), 263-270. MR 0783765
Reference: [13] C. E. Shannon: Communication theory of secrecy system.Bell System Tech. J. 28 (1949), 656-715. MR 0032133
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