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Type-preserving Matrices and Block Cipher Security
 Okediran, Tunmbi Olayemi ; Kureš, Miroslav (oponent) ; Aragona, Riccardo (vedoucí práce)
We introduced a new property of the mixing layers of block ciphers. This property is called non-type-preserving and it guarantees resistance to algebraic attacks based on imprimitivity of the group generated by the round functions. We considered the binary matrix corresponding to the mixing layer and gave necessary and sufficient conditions on the binary matrix that ensures non-type-preserving property. Then we showed that some real-life ciphers satisfy those necessary and sufficient conditions and so are non-type-preserving. The ciphers considered were GOST, PRESENT, and AES. Lastly, in chapter 4 we showed that if the mixing layer of SPN cipher that uses addition modulo 2^n for key mixing is non-type-preserving then the group generated by the round function is primitive.
Úplný záznam
Type-preserving Matrices and Block Cipher Security
 Okediran, Tunmbi Olayemi ; Kureš, Miroslav (oponent) ; Aragona, Riccardo (vedoucí práce)
We introduced a new property of the mixing layers of block ciphers. This property is called non-type-preserving and it guarantees resistance to algebraic attacks based on imprimitivity of the group generated by the round functions. We considered the binary matrix corresponding to the mixing layer and gave necessary and sufficient conditions on the binary matrix that ensures non-type-preserving property. Then we showed that some real-life ciphers satisfy those necessary and sufficient conditions and so are non-type-preserving. The ciphers considered were GOST, PRESENT, and AES. Lastly, in chapter 4 we showed that if the mixing layer of SPN cipher that uses addition modulo 2^n for key mixing is non-type-preserving then the group generated by the round function is primitive.
Úplný záznam

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