Download e-book for kindle: Algorithms for Sensor Systems: 6th International Workshop on by Iyad A. Kanj, Ge Xia (auth.), Christian Scheideler (eds.)

By Iyad A. Kanj, Ge Xia (auth.), Christian Scheideler (eds.)

ISBN-10: 3642169872

ISBN-13: 9783642169878

This e-book constitutes the completely refereed post-conference complaints of the sixth foreign Workshop on Algorithms for Sensor structures, instant advert Hoc Networks, and self sufficient cellular Entities, ALGOSENSORS 2010, held in Bordeaux, France, in July 2010. The 15 complete papers and short bulletins have been conscientiously reviewed and chosen from 31 submissions. The workshop geared toward bringing jointly examine contributions relating to varied algorithmic and complexity-theoretic facets of instant sensor networks. In 2010 the point of interest was once prolonged to include additionally contributions approximately similar different types of networks akin to advert hoc instant networks, cellular networks, radio networks and disbursed platforms of robots.

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Additional resources for Algorithms for Sensor Systems: 6th International Workshop on Algorithms for Sensor Systems, Wireless Ad Hoc Networks, and Autonomous Mobile Entities, ALGOSENSORS 2010, Bordeaux, France, July 5, 2010, Revised Selected Papers

Example text

We can verify by numerical computation that r 2N+r−c < 3 for any r ∈ R \ √ √ √ {1, 2, 5} with r ≤ 202. Thus, by Lemma 10, we have the lemma for such r. , N (1) = √ √ √5, N ( 2) = 9, N ( 5) = 21, L(0, 1) = 2, L(0, 2) = 4, L(0, 5) = 7, and L(1, 5) = 4. Lemma 12. For any k ≥ 3, it follows that rmax ≤ 23 k + 13 6 . Proof. On a k × l-grid, a disk D of radius rmax centered at a node v covers at most (2rmax + 1)k nodes of a k × (2rmax + 1)-grid. By Theorem 3, there exists a +1 broadcast on the k × (2rmax + 1)-grid with a cost at most (2rmax3 +1)k + 2rmax + 3 Minimum Energy Broadcast on Rectangular Grid Wireless Networks 45 λ(b) π(b-c) 20 15 10 5 0 1 2 3 4 5 6 b Fig.

Fix Yp and Zq , and assume A ∈ / Z T (Yp ) and A ∈ ATi for some Di ∈ Z T (Yp ). Let (A, D) ∈ E such that D is on the path between A and Zq in T . Because every node covered by A is covered also by Di , we can obtain another spanning tree T = (D, E ) from T by replacing (A, D) with (Di , D), so that Di becomes the nearest common ancestor to Yp and Zq in T . If Yp is not a leaf of T , or if Di ∈ Z T (Zq ), then T satisfies Condition 1 with respect to Yp and Zq fixed here. Otherwise, assume Di ∈ / Z T (Zq ) and Di ∈ ATj for some Dj ∈ Z T (Zq ).

This proof is a corollary of two claims: (i) π(x )π(y) belongs to E3 or its deletion doesn’t affect the length of the path between π(x ) and π(y ) in E3 (ii) the edge π(y)π(y ) either belongs to E3 or has a replacement path consisting of edges from E3 . Indeed, these two claims imply that the squares π(x ) and π(y ) are joined by a path whose length is at most three times the l1 -length of the edge x y . The worst case arises for Configurations 2 and 5 when the edge π(x )π(y ) has a replacement path of length 3 in E3 .

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Algorithms for Sensor Systems: 6th International Workshop on Algorithms for Sensor Systems, Wireless Ad Hoc Networks, and Autonomous Mobile Entities, ALGOSENSORS 2010, Bordeaux, France, July 5, 2010, Revised Selected Papers by Iyad A. Kanj, Ge Xia (auth.), Christian Scheideler (eds.)


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