Stability classes of second-order linear recurrences modulo $2^k$

In: Tatra Mountains Mathematical Publications, vol. 20, no. 3

Walter Carlip - Lawrence Somer

Details:

Year, pages: 2000, 31 - 57

About article:

We classify the $2^k$-blocks of second-order recurrence sequences with parameter $bequiv 3pmod 4$ and identify stability classes modulo $2$.

How to cite:

ISO 690:

Carlip, W., Somer, L. 2000. Stability classes of second-order linear recurrences modulo $2^k$. In Tatra Mountains Mathematical Publications, vol. 20, no.3, pp. 31-57. 1210-3195.

APA:

Carlip, W., Somer, L. (2000). Stability classes of second-order linear recurrences modulo $2^k$. Tatra Mountains Mathematical Publications, 20(3), 31-57. 1210-3195.

Stability classes of second-order linear recurrences modulo $2k$

Details:

Stability classes of second-order linear recurrences modulo $2^k$