Spiral
İlişkili yayınlar

Cook, T., 1903. Spirals in nature and art. Nature 68 (1761), 296.
Cook, T., 1979. The curves of life. Dover, New York.
Habib, Z., Sakai, M., 2005. Spiral transition curves and their applications. Scientiae Mathematicae Japonicae 61 (2), 195 – 206.
Dimulyo, S., Habib, Z., Sakai, M., 2009. Fair cubic transition between two circles with one circle inside or tangent to the other. Numerical Algorithms 51, 461–476  27 Kasım 2018 tarihinde Wayback Machine sitesinde arşivlendi..
Harary, G., Tal, A., 2011. The natural 3D spiral. Computer Graphics Forum 30 (2), 237 – 246  22 Kasım 2015 tarihinde Wayback Machine sitesinde arşivlendi..
Xu, L., Mould, D., 2009. Magnetic curves: curvature-controlled aesthetic curves using magnetic ﬁelds. In: Deussen, O., Hall, P. (Eds.), Computational Aesthetics in Graphics, Visualization, and Imaging. The Eurographics Association  3 Mart 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Wang, Y., Zhao, B., Zhang, L., Xu, J., Wang, K., Wang, S., 2004. Designing fair curves using monotone curvature pieces. Computer Aided Geometric Design 21 (5), 515–527  24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
A. Kurnosenko. Applying inversion to construct planar, rational spirals that satisfy two-point G2 Hermite data. Computer Aided Geometric Design, 27(3), 262–280, 2010  24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
A. Kurnosenko. Two-point G2 Hermite interpolation with spirals by inversion of hyperbola. Computer Aided Geometric Design, 27(6), 474–481, 2010.
Miura, K.T., 2006. A general equation of aesthetic curves and its self-affinity. Computer-Aided Design and Applications 3 (1–4), 457–464 .
Miura, K., Sone, J., Yamashita, A., Kaneko, T., 2005. Derivation of a general formula of aesthetic curves. In: 8th International Conference on Humans and Computers (HC2005). Aizu-Wakamutsu, Japan, pp. 166 – 171 .
Meek, D., Walton, D., 1989. The use of Cornu spirals in drawing planar curves of controlled curvature. Journal of Computational and Applied Mathematics 25 (1), 69–78  24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
Farin, G., 2006. Class A Bézier curves. Computer Aided Geometric Design 23 (7), 573–581  24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
Farouki, R.T., 1997. Pythagorean-hodograph quintic transition curves of monotone curvature. Computer-Aided Design 29 (9), 601–606.
Yoshida, N., Saito, T., 2006. Interactive aesthetic curve segments. The Visual Computer 22 (9), 896–905  4 Mart 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Yoshida, N., Saito, T., 2007. Quasi-aesthetic curves in rational cubic Bézier forms. Computer-Aided Design and Applications 4 (9–10), 477–486  3 Mart 2016 tarihinde Wayback Machine sitesinde arşivlendi..
Ziatdinov, R., Yoshida, N., Kim, T., 2012. Analytic parametric equations of log-aesthetic curves in terms of incomplete gamma functions. Computer Aided Geometric Design 29 (2), 129 – 140  24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
Ziatdinov, R., Yoshida, N., Kim, T., 2012. Fitting G2 multispiral transition curve joining two straight lines, Computer-Aided Design 44(6), 591–596  24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
Ziatdinov, R., 2012. Family of superspirals with completely monotonic curvature given in terms of Gauss hypergeometric function. Computer Aided Geometric Design 29(7): 510–518   24 Eylül 2015 tarihinde Wayback Machine sitesinde arşivlendi..
Ziatdinov, R., Miura K.T., 2012. On the Variety of Planar Spirals and Their Applications in Computer Aided Design. European Researcher 27(8–2), 1227-–1232 23 Temmuz 2020 tarihinde Wayback Machine sitesinde arşivlendi..
| g t Spiraller, eğriler ve helezon |
| --- | --- | --- |
| Eğriler |  Cebirsel eğri  Eğrilik  Eğriler Galerisi  Eğrilerin listesi  Eğri ile ilgili konular listesi  |  |
| Helezonlar |  Helezon açısı  Helezonal anten  Boerdijk–Coxeter helezonu  Yarıhelezon  Helezonal simetri  Üçlü helezon  |  |
| Spiraller (Sarmallar) |  Arşimet sarmalı  Cotes spirali Epispiral  Hiperbolik spiral  Poinsot spiralleri  Doyle spirali  Euler spirali  Fermat spirali  Altın sarmal  İkili sarmal  İçeri kıvrık (İnvolut)  Spiraller listesi  Logaritmik spiral   Spiraller Üzerine (Arşimet)  Theodorus sarmalı  |  |
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