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Higher-Order Triangular-Distance Delaunay Graphs: Graph-Theoretical Properties [PDF]

open access: yesComputational Geometry: Theory and Applications, 2015
We consider an extension of the triangular-distance Delaunay graphs (TD-Delaunay) on a set $P$ of points in the plane. In TD-Delaunay, the convex distance is defined by a fixed-oriented equilateral triangle $\triangledown$, and there is an edge between two points in $P$ if and only if there is an empty homothet of $\triangledown$ having the two points ...
Anil Maheshwari   +2 more
exaly   +6 more sources

Delaunay Graph-Based Moving Mesh Method With Damping Functions [PDF]

open access: yesChinese Journal of Aeronautics, 2018
The fluid–structure interaction and aerodynamic shape optimization usually involve the moving or deforming boundaries, thus the dynamic mesh techniques are the key techniques to cope with such deformation.
Ning Zhao, Ning Qin
exaly   +2 more sources
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On locally Delaunay geometric graphs

Proceedings of the twentieth annual symposium on Computational geometry, 2004
A geometric graph is a simple graph G=(V,E) with an embedding of the set V in the plane such that the points that represent V are in general position. A geometric graph is said to be k-locally Delaunay (or a Dk-graph) if for each edge (u,v) ∈ E there is a (Euclidean) disc d that contains u and v but no other vertex of G that is within k hops from u or ...
Rom Pinchasi, Shakhar Smorodinsky
openaire   +1 more source

The Description of Delaunay Triangulated Graph

Advanced Science and Technology Letters, 2014
The image grid occupies very important position in the graphics. In subdivision method of the image, the triangle mesh subdivision is a commonly used method. In this paper, the concentration of commonly used method of triangular mesh is described, and applied to the flame image grid.
Zhenhua Wei, Xiaoyuan Yan
openaire   +1 more source

A Uniqueness Theorem for Delaunay Graphs

Siberian Mathematical Journal, 2013
A graph is called a Delauney graph if its edges are segments whose orthogonal hyperplanes through their midpoints form the faces of a Voronoi domain. The author proves a necessary and sufficient condition for two isomoprphic Delauney graphs to be congruent. The proof uses an inductive argument on the congruence of isomorphic pairs of Delauney polyhedra
exaly   +3 more sources

Polytope kernel density estimates on Delaunay graphs

2011 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 2011
We present a polytope-kernel density estimation (PKDE) methodology that allows us to perform exact mean-shift updates along the edges of the Delaunay graph of the data. We discuss explicit and implicit constructions of such a PKDE, where in the implicit construction one can exploit a smoother kernel such as the standard isotropic Gaussian.
Erhan Bas, Deniz Erdogmus
openaire   +1 more source

Realistic Indoor Trajectory Generation Based on Delaunay Graph

2021 IEEE International Conference on Big Data and Smart Computing (BigComp), 2021
Trajectory analysis can be useful to understand pedestrian behaviour in indoor environments. Collecting real data however can be difficult and time consuming, and many publicly available data sets and trajectory generation methods focus on outdoor scenarios.
Passaniti Davide   +2 more
openaire   +2 more sources

On spanning properties of various Delaunay graphs

2012 Ninth International Symposium on Voronoi Diagrams in Science and Engineering, 2012
A geometric graph G is a graph whose vertices are points in the plane and whose edges are line segments weighted by the Euclidean distance between their endpoints. In this setting, a t-spanner of G is a connected spanning subgraph G' with the property that for every pair of vertices x, y, the shortest path from x to y in G' has weight at most L ≥ 1 ...
openaire   +1 more source

A Self-stabilizing and Local Delaunay Graph Construction

2009
This paper studies the construction of self-stabilizing topologies for distributed systems. While recent research has focused on chain topologies where nodes need to be linearized with respect to their identifiers, we go a step further and explore a natural 2-dimensional generalization.
Riko Jacob   +3 more
openaire   +2 more sources

Kinetic Pie Delaunay Graph and Its Applications

2012
We construct a new proximity graph, called the Pie Delaunay graph, on a set of n points which is a super graph of Yaograph and Euclidean minimum spanning tree (EMST). We efficiently maintain the PieDelaunaygraph where the points are moving in the plane.
Mohammad Ali Abam   +2 more
openaire   +1 more source

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