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This paper discusses reducing interference in ad hoc networks through topology control, aiming to increase network lifetime and minimize interference using an interference model. The Average Path Interference algorithm (API) is introduced for computing a Gabriel graph. Related works such as the Low Interference Spanner Establisher (LISE) and XTC algorithm are reviewed. Simulation results are presented, along with a new topology control algorithm for creating energy-spanning graphs and new interference metrics for low interference graphs.
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Reducing Interference in Ad hoc Networks through Topology Control Tomas Johansson and Lenka CarrMotyckov´a EISLAB Lulea University of Technology SE971 87 Lulea, Sweden ACM Discrete Algorithms and Methods for Mobile Computing and Communications-Principles of Mobile Computing (DIALM-POMC’05) Speaker : Chang Chau-Chieh
Outline • Introduction • Interference metrics • Average Path Interference algorithm (API) • Related works • Simulation • Conclusion
Introduction • Topology Control • Increase the network lifetime • Minimize the interference • Using interference model • Evaluate the topology
Introduction • G=(V,E) : Euclidian graph • V : network nodes • E : communication links
Introduction • GTC= (V,ETC) : t-spanner graph • the shortest path in GTCbetween any two nodes is at most t times longer than the shortest path between these nodes in G
Interference metrics – (1) • Interference model • the maximum coverage for any node
Interference metrics – (2) • The metrics do not consider • the paths in the graph • the interference in general
Interference metrics – (2) (3) • Interference-optimal path (IoptPuv) • Interference-optimal path with the shortest path (SPuv)
Interference metrics – (4) • Maximum interference difference metric
Average Path Interference algorithm (API) • Computing a Gabriel graph • Reducing the graph
Related works • Low Interference Spanner Establisher (LISE) • XTC algorithm
LISE • GTC= (V,ETC) : t-spanner graph • the shortest path in GTCbetween any two nodes is at most t times longer than the shortest path between these nodes in G
e2 LISE • Interference model Cov(e1) = 5 Cov(e2) = 1 e1 S
XTC • Nodes needs local knowledge. • Degree : 6 • GXTC does not contain any cycles of length 3
Conclusion • We also propose a new topology control algorithm • Produce an energy-spanning graph • Established a new interference metrics • Low interference graph