Continued fractions of Laurent series with partial quotients from a given set

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1. [1] L. E. Baum and M. M. Sweet, Continued fractions of algebraic power series in characteristic 2, Ann. of Math. 103 (1976), 593-610. Zbl0312.10024
2. [2] L. E. Baum and M. M. Sweet, Badly approximable power series in characteristic 2, ibid. 105 (1977), 573-580. Zbl0352.10017
3. [3] S. R. Blackburn, Orthogonal sequences of polynomials over arbitrary fields, J. Number Theory 68 (1998), 99-111. Zbl0916.12001
4. [4] A. G. B. Lauder, Polynomials with odd orthogonal multiplicity, Finite Fields Appl. 4 (1998), 453-464. Zbl1036.11502
5. [5] A. G. B. Lauder, Continued fractions and sequences, Ph.D. thesis, University of London, 1999. Zbl0933.11037
6. [6] J. P. Mesirov and M. M. Sweet, Continued fraction expansions of rational expressions with irreducible denominators in characteristic 2, J. Number Theory 28 (1987), 144-148. Zbl0626.10029
7. [7] H. Niederreiter, Rational functions with partial quotients of small degree in their continued fraction expansion, Monatsh. Math. 103 (1987), 269-288. Zbl0624.12011
8. [8] H. Niederreiter, Sequences with almost perfect linear complexity profiles, in: Advances in Cryptology-Eurocrypt '87, D. Chaum and W. L. Price (eds.), Lecture Notes in Comput. Sci. 304, Springer, 1988, 37-51. 
9. [9] A. M. Odlyzko, Asymptotic enumeration methods, in: Handbook of Combinatorics, Vol. 2, R. L. Graham, M. Groetschel and L. Lovász (eds.), Elsevier Science, 1995, 1063-1229. 
10. [10] A. J. van der Poorten and J. Shallit, Folded continued fractions, J. Number Theory 40 (1992), 237-250. Zbl0753.11005
11. [11] A. M. Rockett and P. Szüsz, Continued Fractions, World Sci., 1992. 
12. [12] M. Wang, Linear complexity profiles and continued fractions, in: Advances in Cryptology-Eurocrypt '89, J.-J. Quisquater and J. Vandewalle (eds.), Lecture Notes in Comput. Sci. 434, Springer, 1989, 571-585. 
13. [13] H. S. Wilf, Generatingfunctionology, 2nd ed., Academic Press, 1994