The Voronoi diagram is a fundamental structure in computational geometry and arises naturally in many applications including wireless networking. In this paper, we propose a distributed algorithm by which each node u can compute its Voronoi region in O(d(u)) time, where d(u) is the number of the Voronoi neighbors of node u. Then we show how the algorithm can be applied in topology control of wireless ad-hoc networks, and also propose a revised version of the algorithm to minimize transmission energy consumption. Further applications of the algorithm in different areas are expected.National Science FoundationOpe
Voronoi diagrams are fundamental data structures that have been extensively studied in Computational...
We present an overview of the recent progress of applying computational geometry techniques to solve...
We propose a novel localized algorithm that constructs a bounded degree and planar spanner for wirel...
The Voronoi diagram is a fundamental structure in computational geometry and arises naturally in man...
The Voronoi diagram is a fundamental structure in computational geometry and arises naturally in man...
The Voronoi diagram, as well as its dual the Delaunay triangulation, is a fundamental structure in c...
Computing Voronoi tessellations in an arbitrary number of dimensions is a computationally difficult ...
Distributed computation of Voronoi cells in sensor networks, i.e. computing the locus of points in a...
International audienceThis article addresses the problem of computinga Voronoi diagram in a distribu...
This paper presents a data sink node election algorithm for multi-hop Wireless Sensor Networks (WSNs...
We propose a novel localized topology control algorithm for each wireless node to locally select com...
For Wireless Sensor Networks (WSNs), the Voronoi partition of a region is a challenging problem owin...
A wireless sensor network can be represented by a graph. While the network graph is extremely useful...
Abstract—In wireless ad hoc networks, constructing and maintaining a topology with lower node degree...
International audienceIoT data collection networks have recently become one of the important researc...
Voronoi diagrams are fundamental data structures that have been extensively studied in Computational...
We present an overview of the recent progress of applying computational geometry techniques to solve...
We propose a novel localized algorithm that constructs a bounded degree and planar spanner for wirel...
The Voronoi diagram is a fundamental structure in computational geometry and arises naturally in man...
The Voronoi diagram is a fundamental structure in computational geometry and arises naturally in man...
The Voronoi diagram, as well as its dual the Delaunay triangulation, is a fundamental structure in c...
Computing Voronoi tessellations in an arbitrary number of dimensions is a computationally difficult ...
Distributed computation of Voronoi cells in sensor networks, i.e. computing the locus of points in a...
International audienceThis article addresses the problem of computinga Voronoi diagram in a distribu...
This paper presents a data sink node election algorithm for multi-hop Wireless Sensor Networks (WSNs...
We propose a novel localized topology control algorithm for each wireless node to locally select com...
For Wireless Sensor Networks (WSNs), the Voronoi partition of a region is a challenging problem owin...
A wireless sensor network can be represented by a graph. While the network graph is extremely useful...
Abstract—In wireless ad hoc networks, constructing and maintaining a topology with lower node degree...
International audienceIoT data collection networks have recently become one of the important researc...
Voronoi diagrams are fundamental data structures that have been extensively studied in Computational...
We present an overview of the recent progress of applying computational geometry techniques to solve...
We propose a novel localized algorithm that constructs a bounded degree and planar spanner for wirel...