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This article is cited in 1 scientific paper (total in 1 paper)
Mathematical Methods of Cryptography
Watermarking ciphers
G. P. Agibalov Tomsk State University, Tomsk
Abstract:
In order to protect both the data confidentiality and legality, a concept of a watermarking cipher (also called a w-cipher) is defined. The main idea of this is as follows: the transformation of a plaintext $x$ by the composition of the encryption and decryption operations using some encryption and decryption keys yields a proper text $x'$ containing a unique watermark $w$. The encryption and decryption keys in the w-cipher are connected in some way with each other and with the given watermark $w$. In contrast with the ciphers usually studied in cryptography, the encryption function in a w-cipher is not compulsorily invertible. Thus in fact w-ciphers are not ciphers in the known sense of the word but the ciphers are w-ciphers of a certain partial type, and all terms, notions and notations related to ciphers are quite applicable to w-ciphers. It is shown how a data watermarking can be performed by applying a w-cipher in such a way that the concealment of a watermark into a plaintext is accomplished by this w-cipher either in the encryption or in the decryption processes. Some examples of w-ciphers constructed on the basis of symmetric stream ciphers are presented in the paper.
Keywords:
data protection, encryption, watermarks, watermarking ciphers, stream ciphers.
Citation:
G. P. Agibalov, “Watermarking ciphers”, Prikl. Diskr. Mat. Suppl., 2015, no. 8, 54–59
Linking options:
https://www.mathnet.ru/eng/pdma252 https://www.mathnet.ru/eng/pdma/y2015/i8/p54
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Abstract page: | 225 | Full-text PDF : | 121 | References: | 31 |
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