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Variations on Steiner’s Porism

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References

  1. Marcel Berger, Geometry Revealed—A Jacob’s Ladder to Modern Higher Geometry, Springer-Verlag, Heidelberg (2010).

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  4. V. Dragović and M. Radnović, Poncelet Porisms and Beyond, Integrable Billiards, Hyperelliptic Jacobians and Pencil of Quadrics, Springer, Basel (2011).

  5. L. Flatto, Poncelet’s Theorem, AMS (2009).

  6. D. Fuchs and S. Tabachnikov, Mathematical Omnibus—Thirty Lectures on Classic Mathematics, AMS (2007).

  7. C. H. Lu, Exploring Steiner’s Porism with Cabri Geometry, Ph.D. thesis, National Chiao Tung University (2007).

  8. D. Pedoe, Geometry, A Comprehensive Course, Dover Reprint, (1988).

  9. J. Steiner, Einige geometrische Betrachtungen, J. Reine Angew. Math. (Crelle) 1 (1826) 161–184.

  10. S. Tabachnikov, Going in Circles: Variations on the Money-Coutts Theorem, Geometriae Dedicata 80 (2000), 289-296.

  11. D. Ivanov and S. Tabachnikov, The Six Circles Theorem Revisited, to appear in Amer. Math. Monthly., arXiv:1312.5260.

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Authors and Affiliations

  1. Mathematical Institute SASA, Kneza Mihaila 36, p.p. 367, 11001, Belgrade, Serbia

    Đorđe Baralić

  2. Production and Management Faculty, University of East Sarajevo, Stepe Stepanovića b.b., 89101, Trebinje, Republic of Srpska

    Dušan Jokanović & Marina Milićević

Authors
  1. Đorđe Baralić
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  2. Dušan Jokanović
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  3. Marina Milićević
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Correspondence to Đorđe Baralić.

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Baralić, Đ., Jokanović, D. & Milićević, M. Variations on Steiner’s Porism. Math Intelligencer 39, 6–11 (2017). https://doi.org/10.1007/s00283-016-9680-z

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  • DOI: https://doi.org/10.1007/s00283-016-9680-z

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