E. Morales-Amaya

activity

20202026

most citedSome results about equichordal convex bodies

3 citations · 13 across the 15 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.MG2023

An equichordal characterization of the ellipsoid and the sphere

Victor A. Aguilar-Arteaga, Rafael Iván Ayala-Figueroa, Jesús Jerónimo-Castro +1

Let $K$ and $L$ be two convex bodies in $R^{n}$ , $n \geq 3$ , with $L \subset int K$ . In this paper we prove the following result: if every two parallel chords of $K$ ,…

math.MG2023★ 1 cited

A Characterization of the sphere and a body of revolution by means of Larman points

María Angeles Alfonseca, Michelle Cordier, Jesús Jerónimo-Castro +1

Let $K \subset R^{n}$ , $n \geq 3$ , be a convex body. A point $p$ the interior of $K$ is said to be a Larman point of $K$ if for every hyperplane $Π$ passing through $p$ the se…

math.MG2023

Convex bodies with centrally symmetric sections

E. Morales-Amaya

Let $K \subset R^{n}$ be a convex body, $n \geq 3$ . We say that $K$ satisfies the Barker-Larman condition if there exists a ball $B$ in the interior of $K$ such that for every…