Presentation 2012-10-31
A Unified View to Greedy Geometric Routing Algorithms in Ad Hoc Networks
Jinhee CHUN, Akiyoshi SHIOURA, TIEN Truong MINH, Takeshi TOKUYAMA,
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Abstract(in English) The main aim of this paper is to give a unified view to greedy geometric routing algorithms in ad hoc networks. For this, we firstly present a general form of greedy routing algorithm using a class of objective functions which are invariant under congruent transformations of a point set. We show that some known greedy routing algorithms such as Greedy Routing, Compass Routing, and Midpoint Routing can be regarded as special cases of the generalized greedy routing algorithm. In addition, inspired by the unified view of greedy routing, we propose three new greedy routing algorithms. We then derive a sufficient condition for our generalized greedy routing algorithm to guarantee packet delivery on every Delaunay graph. This condition makes it easier to check whether a given routing algorithm guarantees packet delivery, and it is closed under convex linear combination of objective functions. We show that Greedy Routing, Midpoint Routing, and the three new greedy routing algorithms proposed in this paper satisfy the sufficient condition, i.e., they guarantee packet delivery on Delaunay graphs, and then discuss comparison of these methods.
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Paper # COMP2012-34
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Committee COMP
Conference Date 2012/10/24(1days)
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Registration To Theoretical Foundations of Computing (COMP)
Language ENG
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Title (in English) A Unified View to Greedy Geometric Routing Algorithms in Ad Hoc Networks
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1st Author's Name Jinhee CHUN
1st Author's Affiliation Graduate School of Information Sciences, Tohoku University()
2nd Author's Name Akiyoshi SHIOURA
2nd Author's Affiliation Graduate School of Information Sciences, Tohoku University
3rd Author's Name TIEN Truong MINH
3rd Author's Affiliation Graduate School of Information Sciences, Tohoku University
4th Author's Name Takeshi TOKUYAMA
4th Author's Affiliation Graduate School of Information Sciences, Tohoku University
Date 2012-10-31
Paper # COMP2012-34
Volume (vol) vol.112
Number (no) 272
Page pp.pp.-
#Pages 8
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