L. H. Lamoneda

most citedThe dancing metric,

G_{2}

-symmetry and projective rolling

5 citations · 5 across the 2 of their papers we have counts for

collaborators

2 papers

math.DG2023

Dancing polygons, rolling balls and the Cartan-Engel distribution

Gil Bor, Luis Hernández Lamoneda

A pair of planar polygons is "dancing" if one is inscribed in the other and they satisfy a certain cross-ratio relation at each vertex of the circumscribing polygon. Non-degenerate…

math.DG2015★ 5 cited

The dancing metric, $G_{2}$ -symmetry and projective rolling

Gil Bor, Luis Hernández Lamoneda, Pawel Nurowski

The "dancing metric" is a pseudo-riemannian metric $g$ of signature $(2, 2)$ on the space $M^{4}$ of non-incident point-line pairs in the real projective plane $RP^{2}$ .…

Dancing polygons, rolling balls and the Cartan-Engel distribution

The dancing metric, G2​-symmetry and projective rolling

The dancing metric, $G_{2}$ -symmetry and projective rolling