2003
DOI: 10.1109/tpds.2003.1195412
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Geometric spanners for wireless ad hoc networks

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Cited by 203 publications
(193 citation statements)
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“…The following lemma shows that the number of neighboring clusterheads is bounded by a constant. A similar lemma has been proved in [2]. We include our proof for completeness.…”
Section: Performance Analysissupporting
confidence: 60%
“…The following lemma shows that the number of neighboring clusterheads is bounded by a constant. A similar lemma has been proved in [2]. We include our proof for completeness.…”
Section: Performance Analysissupporting
confidence: 60%
“…See [7], [8] for more details. A simple method is to partition the deployment region into grid of size r/ √ 2, select a node (called dominator) from each cell if there is any, and then find nodes (called connectors) to connect every pair of dominators that are at most 3-hops apart.…”
Section: Connected Dominating Setmentioning
confidence: 99%
“…• Topology Control Topology control is one of the most important techniques used in wireless ad-hoc and sensor networks for saving energy and eliminating radio interference [17][18] . By adjusting network parameters (e.g., the transmitting range), energy consumption and interference can be effectively reduced; meanwhile some global network properties (e.g., connectivity) can still be well retained.…”
Section: Locationmentioning
confidence: 99%
“…By adjusting network parameters (e.g., the transmitting range), energy consumption and interference can be effectively reduced; meanwhile some global network properties (e.g., connectivity) can still be well retained. Importantly, using location information as a priori knowledge, geometry techniques (e.g., spanner subgraphs and Euclidean minimum spanning trees) can be immediately applied to topology control [17] .…”
Section: Locationmentioning
confidence: 99%