Symmetric shift registers over GF(2) are modeled via nonlinear difference equations incorporating arithmetic progressions to clarify structure and compute minimal periods.
We supposep >0 andQ ∞ =C ∞ p (Q) is the shift symmetric vector generated byQ= (q 1,· · ·, q J , e0)∈M + p with respect top
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Representation of Symmetric Shift Registers
Symmetric shift registers over GF(2) are modeled via nonlinear difference equations incorporating arithmetic progressions to clarify structure and compute minimal periods.