Editing Spiral (section)

== Related publications ==
* 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.
* {{cite journal|doi=10.1007/s11075-008-9252-1|title=Fair cubic transition between two circles with one circle inside or tangent to the other|journal=Numerical Algorithms|volume=51|issue=4|pages=461–476|year=2009|last1=Dimulyo|first1=Sarpono|last2=Habib|first2=Zulfiqar|last3=Sakai|first3=Manabu|bibcode=2009NuAlg..51..461D|s2cid=22532724}}
* Harary, G., Tal, A., 2011. ''The natural 3D spiral''. Computer Graphics Forum 30 (2), 237 – 246 [http://webee.technion.ac.il/~ayellet/Ps/11-HararyTal.pdf] {{Webarchive|url=https://web.archive.org/web/20151122013249/http://webee.technion.ac.il/~ayellet/Ps/11-HararyTal.pdf |date=2015-11-22 }}.
* 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 [http://gigl.scs.carleton.ca/sites/default/files/ling_xu/artn-cae.pdf].
* {{cite journal|doi=10.1016/j.cagd.2004.04.001|title=Designing fair curves using monotone curvature pieces|journal=Computer Aided Geometric Design|volume=21|issue=5|pages=515–527|year=2004|last1=Wang|first1=Yulin|last2=Zhao|first2=Bingyan|last3=Zhang|first3=Luzou|last4=Xu|first4=Jiachuan|last5=Wang|first5=Kanchang|last6=Wang|first6=Shuchun}}
* {{cite journal|doi=10.1016/j.cagd.2009.12.004|title=Applying inversion to construct planar, rational spirals that satisfy two-point G2 Hermite data|journal=Computer Aided Geometric Design|volume=27|issue=3|pages=262–280|year=2010|last1=Kurnosenko|first1=A.|arxiv=0902.4834|s2cid=14476206 }}
* 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 [http://ktm11.eng.shizuoka.ac.jp/profile/ktmiura/pdf/KTMiura-CAD06Final.pdf] {{Webarchive|url=https://web.archive.org/web/20130628000547/http://ktm11.eng.shizuoka.ac.jp/profile/ktmiura/pdf/KTMiura-CAD06Final.pdf |date=2013-06-28 }}.
* 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.&nbsp;166 – 171 [http://ktm11.eng.shizuoka.ac.jp/profile/ktmiura/pdf/acurveHC0.pdf] {{Webarchive|url=https://web.archive.org/web/20130628051506/http://ktm11.eng.shizuoka.ac.jp/profile/ktmiura/pdf/acurveHC0.pdf |date=2013-06-28 }}.
* {{cite journal|doi=10.1016/0377-0427(89)90076-9|title=The use of Cornu spirals in drawing planar curves of controlled curvature|journal=Journal of Computational and Applied Mathematics|volume=25|pages=69–78|year=1989|last1=Meek|first1=D.S.|last2=Walton|first2=D.J.|doi-access=free}}
* {{cite journal|doi=10.1134/S1990793117010328|title=Potassium sulfate forms a spiral structure when dissolved in solution|journal=Russian Journal of Physical Chemistry B|volume=11|pages=195–198|year=2017|last1=Thomas|first1=Sunil|issue=1|bibcode=2017RJPCB..11..195T|s2cid=99162341}}
* {{cite journal|doi=10.1016/j.cagd.2006.03.004|title=Class a Bézier curves|journal=Computer Aided Geometric Design|volume=23|issue=7|pages=573–581|year=2006|last1=Farin|first1=Gerald}}
* 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 [http://www.yoshida-lab.net/aesthetic/ias2006pg.pdf] {{Webarchive|url=https://web.archive.org/web/20160304064701/http://www.yoshida-lab.net/aesthetic/ias2006pg.pdf |date=2016-03-04 }}.
* Yoshida, N., Saito, T., 2007. ''Quasi-aesthetic curves in rational cubic Bézier forms''. Computer-Aided Design and Applications 4 (9–10), 477–486 [http://www.yoshida-lab.net/aesthetic/cad07yoshida.pdf] {{Webarchive|url=https://web.archive.org/web/20160303205632/http://www.yoshida-lab.net/aesthetic/cad07yoshida.pdf |date=2016-03-03 }}.
* 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 [https://www.sciencedirect.com/science/article/abs/pii/S0167839611001452].
* Ziatdinov, R., Yoshida, N., Kim, T., 2012. ''Fitting G2 multispiral transition curve joining two straight lines'', Computer-Aided Design 44(6), 591—596 [https://www.sciencedirect.com/science/article/pii/S001044851200019X].
* 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 [https://www.sciencedirect.com/science/article/abs/pii/S0167839612000325].
* 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 [http://www.erjournal.ru/pdf.html?n=1345307278.pdf].