Ку терминăн урăх пĕлтерĕшсем пур, Спираль (пĕлтерĕшсем) пăхăр.

Спираль — хăшпĕр йышши йĕрсем тĕлĕшпе историлле майпа çирĕпленне ят.

Çав вăхăтрах спираль пирки математика енчен тĕллĕхлĕ палăртавсем те майлаштараççĕ.

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  Архимед спиралĕ
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  Корню спиралĕ
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  Ферма спиралĕ
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  Гиперболăлла спираль
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  lituus
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  Логарифмла спираль
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  Феодор спиралĕ
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  Фибоначчи спиралĕ (Ылттăн спираль)
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  Çаврашка инволюти (хури) Архимед спиралĕпе (хĕрли) пĕр мар

• Геликоид
• Синусоидăлла спираль

• 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 [1] 2018 ҫулхи Чӳк уйӑхӗн 27-мӗшӗнче архивланӑ.Шаблон:Недоступная ссылка.
• Harary, G., Tal, A., 2011. The natural 3D spiral. Computer Graphics Forum 30 (2), 237—246 [2] 2015 ҫулхи Чӳк уйӑхӗн 22-мӗшӗнче архивланӑ..
• 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].
• 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 [4].
• 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 [5].
• 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 [6].
• 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 [7].
• 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 [8].
• Farin, G., 2006. Class A Bézier curves. Computer Aided Geometric Design 23 (7), 573—581 [9].
• 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 [10] 2016 ҫулхи Пуш уйӑхӗн 4-мӗшӗнче архивланӑ..
• Yoshida, N., Saito, T., 2007. Quasi-aesthetic curves in rational cubic Bézier forms. Computer-Aided Design and Applications 4 (9-10), 477—486 [11] 2016 ҫулхи Пуш уйӑхӗн 3-мӗшӗнче архивланӑ..
• 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 [12].
• Ziatdinov, R., Yoshida, N., Kim, T., 2012. Fitting G2 multispiral transition curve joining two straight lines, Computer-Aided Design 44(6), 591—596 [13].
• 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, 2012 [14].
• 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 [15] 2020 ҫулхи Утӑ уйӑхӗн 23-мӗшӗнче архивланӑ..