G. Viglietta. (2021)cite arxiv:2107.05895Comment: 24 pages, 21 figures.
Abstract
We introduce an axiomatic theory of spherical diagrams as a tool to study
certain combinatorial properties of polyhedra in $R^3$, which are of
central interest in the context of Art Gallery problems for polyhedra and other
visibility-related problems in discrete and computational geometry.
%0 Generic
%1 viglietta2021theory
%A Viglietta, Giovanni
%D 2021
%K combinatorics computational_geometry mathematics visualization
%T A Theory of Spherical Diagrams
%U http://arxiv.org/abs/2107.05895
%X We introduce an axiomatic theory of spherical diagrams as a tool to study
certain combinatorial properties of polyhedra in $R^3$, which are of
central interest in the context of Art Gallery problems for polyhedra and other
visibility-related problems in discrete and computational geometry.
@misc{viglietta2021theory,
abstract = {We introduce an axiomatic theory of spherical diagrams as a tool to study
certain combinatorial properties of polyhedra in $\mathbb R^3$, which are of
central interest in the context of Art Gallery problems for polyhedra and other
visibility-related problems in discrete and computational geometry.},
added-at = {2023-09-03T00:22:38.000+0200},
author = {Viglietta, Giovanni},
biburl = {https://www.bibsonomy.org/bibtex/28385dbc4eb9e43de99883c4e79a8c898/tabularii},
description = {A Theory of Spherical Diagrams},
interhash = {6ccc067ffba5d4e2a67fd57c124c8f9d},
intrahash = {8385dbc4eb9e43de99883c4e79a8c898},
keywords = {combinatorics computational_geometry mathematics visualization},
note = {cite arxiv:2107.05895Comment: 24 pages, 21 figures},
timestamp = {2023-09-03T00:22:38.000+0200},
title = {A Theory of Spherical Diagrams},
url = {http://arxiv.org/abs/2107.05895},
year = 2021
}