Implementation method for chaos pseudo random number sequence generator having definite long period
A pseudo-random number sequence and implementation method technology, applied in digital transmission systems, encryption devices with shift registers/memory, secure communication devices, etc., to improve vulnerability to attack, increase security, and solve linear vulnerability to attack Effect
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Embodiment 1
[0011] Logistic mapping is defined as
[0012] x n+1 =μx n (1-x n ), n=0,1,2,3
[0013] where μ ∈ [0,4], x n ∈[0,1]. First, the Logistic map of the real number field is transformed into logistic on the integer field
[0014]
[0015] The Logistic map after integerization has short-period and multi-period phenomena, and is no longer suitable for sequence generators with long periods.
[0016] Such as figure 1 As shown, a chaotic pseudo-random number sequence generator implementation method with a definite long period is as follows: the m sequence is XORed with the logistic sequence, and the sequence period output by the logistic sequence mapping is T 1 , the sequence period of m sequence mapping output is T 2 , the sequence period after the exclusive OR of the logistic sequence and the m sequence is T=T 1 T 2 . When T1 and T2 are relatively prime, the sequence period after the logistic map is XORed with the m sequence is T=T1T2.
[0017] When T2 is a prime number...
Embodiment 2
[0019] Since the sequence output by the Logistic mapping has a short period and multiple periods, in order to ensure that the output sequence has the periodicity of the m-sequence, the periodicity of the m-sequence is detected. As shown in Table 1.
[0020] Table 1 m-sequence whose period is a prime number
[0021]
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