M sequence generator-based primitive polynomial pseudo-random sequence generator
A primitive polynomial and pseudo-random sequence technology, applied to random number generators, etc., can solve problems such as limited sequence period, limited periodicity, long period of pseudo-random sequence, etc., and achieve the effect of enhancing security and improving reliability
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Embodiment 1
[0022] Such as image 3 As shown, the existing modulo 2 operation in the m-sequence generator is converted into an addition operation, and modulo 2 is performed when it is fed into the feedback input of the linear shift register M operation, the generation cycle is 2 M-1 (2 N -1) A pseudo-random sequence composed of multi-ary (M-bit) pseudo-random numbers, and the M-bit pseudo-random numbers are in [0,2 M -1] traverse in the interval.
Embodiment 2
[0024] Such as Figure 4 As shown, the m-sequence generator converts the existing modulo 2 operation into an addition operation, and the obtained value is added to an even number G, G∈[0,2 M -1], modulo 2 when fed into the linear shift register feedback input M operation, the generation cycle is 2 M-1 (2 N -1) A pseudo-random sequence composed of multi-ary (M-bit) pseudo-random numbers, which generates 2 according to the value range of G M-1 different pseudo-random sequences, and M-bit pseudo-random numbers in [0,2 M -1] traverse in the interval.
Embodiment 3
[0026] Such as Figure 5 In the m-sequence generator shown, the existing modulo 2 operation is converted into an addition operation, and the obtained value is added to the constant C (C=1), and modulo 2 is performed when it is sent to the feedback input of the linear shift register. M operation, the generation cycle is 2 M-2 (2 N -1) A pseudo-random sequence composed of multi-ary (M-bit) pseudo-random numbers.
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