Isoperiodic families of Poncelet polygons inscribed in a circle and circumscribed about conics from a confocal pencil

Author:

Dragović Vladimir,Radnović Milena

Funder

Science Fund of the Republic of Serbia

Simons Foundation

Australian Research Council

Publisher

Springer Science and Business Media LLC

Reference23 articles.

1. Berger, M.: Geometry, II. Universitext, Springer, Berlin (1987)

2. Cayley, A.: Note on the porism of the in-and-circumscribed polygon. Philos. Mag. 6, 99–102 (1853)

3. Cayley, A.: On the porism of the in-and-circumscribed polygon. Philos. Trans. R. Soc. Lond. 151, 225–239 (1861)

4. Darboux, G.: Théorie, v. générale des surfaces et les applications géométriques du calcul infinitesimal, vol. 2 and 3, Gauthier-Villars, Paris (1914)

5. Daepp, U., Gorkin, P., Shaffer, A., Voss, K.: Finding Ellipses, Carus Mathematical Monographs, vol. 34, MAA Press, Providence, RI, 2018. What Blaschke products, Poncelet’s theorem, and the numerical range know about each other

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