On k-convex point sets

Author:

Aichholzer Oswin,Aurenhammer Franz,Hackl Thomas,Hurtado Ferran,Pilz Alexander,Ramos Pedro,Urrutia Jorge,Valtr Pavel,Vogtenhuber Birgit

Funder

ESF

Austrian Science Fund

MICINN

MINECO

Generalitat de Catalunya

MEC

Consejo Nacional de Ciencia y Tecnología

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Control and Optimization,Geometry and Topology,Computer Science Applications

Reference21 articles.

1. On k-convex polygons;Aichholzer;Comput. Geom.,2012

2. Enumerating order types for small point sets with applications;Aichholzer;Order,2002

3. On the reflexivity of point sets;Arkin,2003

4. A positive fraction Erdős–Szekeres Theorem;Bárány;Discrete Comput. Geom.,1998

5. A rational rotation method for robust geometric algorithms;Canny,1992

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1. On Erdős–Szekeres-type problems for k-convex point sets;European Journal of Combinatorics;2020-10

2. On Erdős–Szekeres-Type Problems for k-convex Point Sets;Lecture Notes in Computer Science;2019

3. Holes in 2-convex point sets;Computational Geometry;2018-10

4. Holes in 2-Convex Point Sets;Lecture Notes in Computer Science;2018

5. The Mathematics of Ferran Hurtado: A Brief Survey;Lecture Notes in Computer Science;2016

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