Douglas Bowman, James Mc Laughlin
Published 2019-01-03Version 1
There are infinite processes (matrix products, continued fractions, $(r,s)$-matrix continued fractions, recurrence sequences) which, under certain circumstances, do not converge but instead diverge in a very predictable way. We give a survey of results in this area, focusing on recent results of the authors.
Comments: 20 pages, 4 figures. arXiv admin note: substantial text overlap with arXiv:0709.1909, arXiv:math/0403027
Journal: Diophantine analysis and related fields 2006, 19-38, Sem. Math. Sci., 35, Keio Univ., Yokohama, 2006
On generalizations of $p$-sets and their applications
Some counting questions for matrix products
Generalizations of Poly-Bernoulli numbers and polynomials
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