Analysis and design of stream ciphers
Analysis and design of stream ciphers
Finite fields
Linear complexity, k-error linear complexity, and the discrete Fourier transform
Journal of Complexity
Exploiting Multiples of the Connection Polynomial in Word-Oriented Stream Ciphers
ASIACRYPT '00 Proceedings of the 6th International Conference on the Theory and Application of Cryptology and Information Security: Advances in Cryptology
The expected value of the joint linear complexity of periodic multisequences
Journal of Complexity
Generalized Joint Linear Complexity of Linear Recurring Multisequences
SETA '08 Proceedings of the 5th international conference on Sequences and Their Applications
IEEE Transactions on Information Theory
Generalized Joint Linear Complexity of Linear Recurring Multisequences
SETA '08 Proceedings of the 5th international conference on Sequences and Their Applications
The minimal polynomial over Fq of linear recurring sequence over Fqm
Finite Fields and Their Applications
Linear complexity over F q and over Fqm for linear recurring sequences
Finite Fields and Their Applications
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The joint linear complexity of multisequences is an important security measure for vectorized stream cipher systems. Extensive research has been carried out on the joint linear complexity of N-periodic multisequences using tools from Discrete Fourier transform. Each N-periodic multisequence can be identified with a single N-periodic sequence over an appropriate extension field. It has been demonstrated that the linear complexity of this sequence, the so called generalized joint linear complexity of the multisequence, may be considerably smaller than the joint linear complexity, which is not desirable for vectorized stream ciphers. Recently new methods have been developed and results of greater generality on the joint linear complexity of multisequences consisting of linear recurring sequences have been obtained. In this paper, using these new methods, we investigate the relations between the generalized joint linear complexity and the joint linear complexity of multisequences consisting of linear recurring sequences.