Iterating Evolutes and Involutes

Author:

Arnold Maxim,Fuchs Dmitry,Izmestiev Ivan,Tabachnikov Serge,Tsukerman Emmanuel

Funder

ERC Advanced Grant

NSF

NSF Graduate Research Fellowship

SNF Grant

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Geometry and Topology,Theoretical Computer Science

Reference38 articles.

1. Alexander, J.C.: The symbolic dynamics of the sequence of pedal triangles. Math. Mag. 66(3), 147–158 (1993)

2. Bennett, D.: Dynamic geometry renews interest in an old problem. In: King, J., Schattschneider, D. (eds.) Geometry Turned On: Software in Learning, Teaching, and Research. MAA Notes, vol. 41, pp. 25–28. The Mathematical Association of America, New York (1997)

3. Bobenko, A.I., Suris, Yu.B.: Discrete Differential Geometry: Integrable Structure. Graduate Studies in Mathematics. American Mathematical Society, Providence (2008)

4. Davis, P.J.: Circulant Matrices. Pure and Applied Mathematics. Wiley, New York (1979)

5. Fuchs, D., Tabachnikov, S.: Mathematical Omnibus: Thirty Lectures on Classic Mathematics. American Mathematical Society, Providence (2007)

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