Article
Licensed
Unlicensed
Requires Authentication
Properties of the output sequence of a simplest 2-linear shift register over Z2n
-
O. A. Kozlitin
Published/Copyright:
December 10, 2007
The output sequence of a simplest self-controlled 2-linear shift register over the residue ring R = Z2n is considered. For a fixed output function we study the rank and the period of the output sequence. In some special cases frequency characteristics of cycles of the first coordinate sequence of the output sequence are considered. It is shown that the rank of the output sequence of the 2-dimensional shift register is much greater than the rank of the output sequence of a 1-dimensional register of the same length.
Received: 2006-November-15
Published Online: 2007-12-10
Published in Print: 2007-12-11
© de Gruyter
You are currently not able to access this content.
You are currently not able to access this content.
Articles in the same Issue
- Properties of the output sequence of a simplest 2-linear shift register over Z2n
- A multivariate Poisson theorem for the number of solutions close to given vectors of a system of random linear equations
- Critical multitype branching processes in a random environment
- On the intersection number of a graph
- Generalised Pascal pyramids and their reciprocals
- On identical transformations in commutative semigroups
Articles in the same Issue
- Properties of the output sequence of a simplest 2-linear shift register over Z2n
- A multivariate Poisson theorem for the number of solutions close to given vectors of a system of random linear equations
- Critical multitype branching processes in a random environment
- On the intersection number of a graph
- Generalised Pascal pyramids and their reciprocals
- On identical transformations in commutative semigroups
