[1] R. Albers, Papierfalten, Ph.D. thesis, Bremen University, 2006. 19
[2] Akiyama Shigeki, Lorident Benoit, and Thuswalder Jorg, Topology of planar
self-affine tiles with collinear digit set[J], J. Fractal Geom. 8(2021), 53-59.
[3] J. P. Allouche, M. Mend‘ es France, and G. Skordev, Non-intersectivity of
paperfolding dragon curves and of curves generated by automatic sequences,
Integers 18A (2018), no. 2, 12.
[4] C. Bandt and S. Graf, Self-similar sets VII. A characterization of self-similar
fractals with positive Hausdorff measure, Proc. Amer. Math. Soc. 114 (1992),
no. 4, 995-1001.
[5] C. Bandt and K. Keller, Self-similar sets 2. A simple approach to the topological structure of fractals, Math. Nachr. 154 (1991), 27-39.
[6] M. Bonk, B. Kleiner and S. Merenkov, Rigidity of Schottky sets. Amer. J.
Math., 131(2009), 409-443.
[7] M. Bonk and S. Merenkov, Quasisymmetric rigidity of square Sierpinski
carpets. Annals of Math., 177(2013), 591-643
[8] C. Bandt and H. Rao, Topology and separation of self-similar fractals in the
plane[J], Nonlinerity, 20(2007), 1463-1474.
[9] C. Bandt and T. Retta, Topological spaces admitting a unique fractal structure, Fund. Math. 141 (1992), 257-268.
[10] C. Davis and D.E. Knuth, Number representations and dragon curves, J.
Recreat. Math. 3 (1970) 66-81, 133-149.
[11] K. J. Falconer, Techniques in Fractal Geometry, John Wiley & Sons, Inc,
1997.
[12] K. J. Falconer, Fractal Geometry: Mathematical Foundations and Applications, John Wiley & Sons, Inc, 1997.
[13] J. de Groot, Groups represented as homeomorphism groups I, Math. Ann.
138 (1959), 80-102.
[14] M. Hata, On the structure of self-similar sets, Japan J. Appl. Math. 2
(1985), 381-414.
[15] J. E. Hutchinson, Fractals and similarity[J], Indiana Univ. Math. J.
30(1981), 713-747.
[16] Y. Kamiya, On dragon curves which have two corners just meeting, Theoretical Computer Science 938 (2022), 65-80.
[17] J. Kigami, Analysis on Fractals, Cambridge University Press, 2001.
55
[18] J. Kigami, A harmonic calculus on the Sierpinski spaces, Japan J. Appl.
Math. 6 (2) (1989), 259-290.
[19] J. Kigami, Harmonic calculus on p.c.f. self-similar sets, Trans. Amer.
Math. Soc., 335 (1993), 721-755.
[20] I. Kirat and I. Kocyigit, Remarks on self-affine fractals with polytope convex
hulls, Fractals 18 (2010), no. 4, 483-498.
[21] V. Kannan and M. Rajagopalan, Constructions and applications of rigid
spaces, I, Adv. in Math. 29 (1978), 89-130; II, Amer. J. Math. 100 (1978),
1139-1172.
[22] C. Penrose, On quotients of the shift associate with dendritic Julia sets of
quadratic polynomials, Ph.D. thesis, University of Warwick, 1990.
[23] S. C. Wang and Y. Q. Wu, Covering Invariants and Cohopficity of 3Manifold Groups, Proc. London Math. Soc., 1(1994), 203-224.
[24] F. Wen, Fractal necklaces with no cut points, Fractals. Vol. 30, No. 04,
(2022).
[25] F. Rao, X. H. Wang and S. Y. Wen, On the topological classification of
fractal squares[J], Fractals, 25(2017), 1750028.
[26] A. Schief. Separation properties of self-similar sets[J]. Proc. Amer. Math.
Soc. 122(1994), 111-115.
[27] J. T. Tyson and J. M. Wu. Quasiconformal dimensions of self-similar fractals[J]. Revista Matematica Iberoamericana, 22(2006), 205-258.
[28] S. Tabachnikov, Dragon curves revisited, Math. Intelligencer 36 (2014), no.
1, 13-17.
[29] A. Schief, Separation properties for self-similar sets, Proc. Amer. Math.
Soc. 122 (1994), no. 1, 111-115.
[30] R. S. Strichartz and Y. Wang, Geometry of self-affine tiles, I. Indiana Univ.
Math. J. 48 (1999), no. 1, 123.
[31] S. Tabachnikov, Dragon curves revisited, Math. Intelligencer 36 (2014), no.
1, 13-17.
56
...