Fractal Dragon Curves and Stuff Like That
There are so many articles dealing with folding long strips of paper into
fractal dragon curves that I felt they needed their own biblography
section!
- Brillhart, John and Patrick Morton, A case study in mathematical
research: the Golay-Rudin-Shapiro sequence, American Mathematical
Monthly, Vol. 103, No. 10 (Dec. 1996), 854-869.
- Davis, Chandler and Donald E. Knuth, Number representations and
dragon curves - I, Journal of Recreational Mathematics, Vol. 3,
No. 2 (April 1970), 66-81.
- Davis, Chandler and Donald E. Knuth, Number representations and
dragon curves - II, Journal of Recreational Mathematics, Vol. 3,
No. 3 (July 1970), 133-149.
- Dekking, Michel, Michel Mendes France, and Alf van der Poorten,
FOLDS!, parts I, II and III, Mathematical Intelligencer, Vol. 4
(1983), 130-138, 173-181, and 190-195.
- Gardner, Martin, Mathematical games, Scientific American,
No. 216 (March 1967), 124-125; (April 1967), 118-120; No. 217 (July
1967), 115.
- Justin, Jacques, Mathematics of origami, part 2, British
Origami (magazine of the British Origami Society), No. 111 (April
1985), 32-34.
- Mendes France, Michel and Alf van der Poorten, Arithmetic and
analytic properties of paperfolding sequences, Bulletin of the
Australian Mathematical Society, Vol. 24 (1981), 123-131.
- Mendes France, Michel, Folding paper and thermodynamics, Physics
Reports (Review section of Physics Letters), Vol. 103, No. 1-4
(1984), 161-172.
- Morton, Patrick and W. Mourant, Paper folding, digit patterns, and
groups of arithmetic fractals, Proceedings of the London Mathematical
Society, Vol. 59, No. 3 (1989), 253-293.
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