C. Carlet. Generalized Partial Spreads. IEEE Transacion on I.T., Vol 41, No. 5, 1482-1487, 1995. Home/Search Document Not in Database Summary Related Articles Check |
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Construction of Correlation Immune Boolean Functions - Wu, Dawson (1999) (Correct)
....in the form f(x) g(xD) where D is an n Theta k matrix with rank(D) k, then f(x) has maximum possible nonlinearity if and only if g(x) has the maximum possible nonlinearity as well. There have been alternative methods for constructing Boolean functions with high nonlinearity (refer to [4, 5, 19, 27]) With Boolean functions having high order nonlinearity, CI functions having high nonlinearity can be constructed according to theorem 5. 7.4 CI functions with propagation criterion Unlike other properties, the propagation property is not inheritable from g to f for the expression f(x) g(xD) ....
C. Carlet, Generalized Partial Spreads, IEEE Trans. on Information Theory, Vol.41, No.5, 1995, pp.1482-1487.
Improving the Algebraic Immunity of Resilient and Nonlinear.. - Carlet (2004) (3 citations) Self-citation (Carlet) (Correct)
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Carlet, C. (1995). Generalized Partial Spreads, IEEE Transactions on Information Theory, vol 41, number 5, 1482-1487.
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C. Carlet. Generalized Partial Spreads. IEEE Transacion on I.T., Vol 41, No. 5, 1482-1487, 1995.
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C. Carlet, Generalized partial spreads, IEEE Trans.on I.T. Vol 41,No.5, 1995. 14821487.
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Claude Carlet, generalized partial spreads, ieee Trans.on I.T. Vol 41,No.5, 1482-1487, september, 1995.
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C. Carlet, Generalized partial spreads, ieee Trans.on I.T. Vol 41,No.5, 14821487, 1995.
On the Degree of Homogeneous Bent Functions - Meng, Zhang, Yang, Cui (2004) (Correct)
No context found.
C. Carlet, Generalized partial spreads, IEEE Trans.on I.T. Vol 41,No.5, 1995. 14821487.
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