Centroaffine Duality for Spatial Polygons

Author:

Craizer Marcos,Pesco Sinesio

Publisher

Springer Science and Business Media LLC

Subject

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

Reference9 articles.

1. Arnold, V.: On the number of flattening points of space curves. In: Bunimovich, L.A., Gurevich, B.M., Pesin, Ya.B. (eds.) Sinai’s Moscow Seminar on Dynamical Systems. American Mathematical Society Translations, vol. 171, pp. 11–22. American Mathematical Society, Providence (1996)

2. Craizer, M., Garcia, R.A.: Umbilical centroaffine codimension 2 immersions and Loewner’s type conjectures. (2018). arXiv:1811.07331

3. Craizer, M., Pesco, S.: Affine geometry of equal-volume polygons in $$3$$-space. Comput. Aided Geom. Des. 57, 44–56 (2017)

4. Craizer, M., Teixeira, R.C., da Silva, M.A.H.B.: Affine properties of convex equal-area polygons. Discrete Comput. Geom. 48(3), 580–595 (2012)

5. Nomizu, K., Sasaki, T.: Centroaffine immersions of codimension two and projective hypersurface theory. Nagoya Math. J. 132, 63–90 (1993)

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