In this study,
arbitrary ring and its some properties are investigated. The terms of this sequence are derivated by Tridiagonal determinant of the matrix.
It was shown that this sequence is periodic and their period is obtained. It
was shown that the sequence obtained by reducing modulo
sequence in arbitrary rings is periodic. It was seen that order of cyclic group
generated with matrix
equal to the period of this sequence where
arbitrary elements of the ring. Also, the
period of this sequence is compared with Wall number of Fibonacci sequence and it
was shown that this period always was an even number.
Subjects | Engineering |
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Journal Section | Articles |
Authors | |
Publication Date | March 30, 2017 |
Published in Issue | Year 2017 Volume: 13 Issue: 1 |