Fibonacci Quarterly 8, pp. 482-486.
ISSN/ISBN: 0015-0517 DOI: Not available at this time.
Abstract: The purpose of this paper is to show that the sequence (ln V_{n}) is uniformly distributed mod 1, where (V_{n}) is defined by a linear recurrence V_{n+k} = a_{k-1}V_{n+k-1}+ ... + a_{0} V_{n}, n ≥ 1, the initial terms V_{1}, V_{2}, ... , V_{k} being given positive numbers.
Bibtex:
@article {,
AUTHOR = {Brown, J. L. and Duncan, R. L.},
TITLE = {Modulo one uniform distribution of the sequence of logarithms of certain recursive sequences},
JOURNAL = {Fibonacci Quarterly},
YEAR = {1970},
VOLUME = {8},
NUMBER = {5},
PAGES = {482--486},
URL = {https://www-fq-math-ca.proxy1.athensams.net/Scanned/8-5/brown.pdf},
}
Reference Type: Journal Article
Subject Area(s): Number Theory