Previous Up Next
Creative Commons License
This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.

References

[1]
Jay P. Fillmore and Arthur Springer. Determining circles and spheres satisfying conditions which generalize tangency. 2000. preprint, http://www.math.ucsd.edu/~fillmore/papers/2000LGalgorithm.pdf.
[2]
Andy Hammerlindl, John Bowman, and Tom Prince. Asymptote—powerful descriptive vector graphics language for technical drawing, inspired by MetaPost. Technical report, 2004–2019. URL: http://asymptote.sourceforge.net/.
[3]
Vladimir V. Kisil. Geometry of Möbius Transformations: Elliptic, Parabolic and Hyperbolic Actions of SL2(R). Imperial College Press, London, 2012. Includes a live DVD. Zbl1254.30001.
[4]
Vladimir V. Kisil. An extension of Mobius–Lie geometry with conformal ensembles of cycles and its implementation in a GiNaC library. Proc. Int. Geom. Cent., 11(3):45–67, 2018. arXiv:1512.02960. Project page: http://moebinv.sourceforge.net/.
[5]
Vladimir V. Kisil. Möbius–Lie geometry and its extension. In Ivaılo M. Mladenov, Guowu Meng, and Akira Yoshioka, editors, Geometry, Integrability and Quantization XX, pages 13–61. Bulgar. Acad. Sci., Sofia, 2019. arXiv:1811.10499.
[6]
Vladimir V. Kisil. MoebInv library: Demo. (v5), 2019. doi: 10.24433/CO.9934595.v5.
[7]
Vladimir V. Kisil. MoebInv library: Jupyter notebooks. (v0.3), 2019–23. https://github.com/vvkisil/MoebInv-notebooks.
[8]
Vladimir V. Kisil. MoebInv: C++ libraries for manipulations in non-Euclidean geometry. SoftwareX, 11:100385, 2020. doi: 10.1016/j.softx.2019.100385.
[9]
Vladimir V. Kisil. Cycles cross ratio: a Jupyter notebook. GitHub, 2021–23. https://github.com/vvkisil/Cycles-cross-ratio-Invitation.
[10]
Vladimir V. Kisil. Cycles cross ratio: an invitation. Elem. Math., 78(2):49–71, 2023. arXiv:2105.05634, doi: 10.4171/EM/471.
[11]
I. M. Yaglom. A Simple Non-Euclidean Geometry and Its Physical Basis. Heidelberg Science Library. Springer-Verlag, New York, 1979. Translated from the Russian by Abe Shenitzer, with the editorial assistance of Basil Gordon.


Previous Up Next