2016
DOI: 10.1109/tmc.2015.2475752
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Compact Conformal Map for Greedy Routing in Wireless Mobile Sensor Networks

Abstract: Abstract-Motivated by mobile sensor networks as in participatory sensing applications, we are interested in developing a practical, lightweight solution for routing in a mobile network. While greedy routing is robust to mobility, location errors and link dynamics, it may get stuck in a local minimum, which then requires non-trivial recovery methods. We follow the approach taken by Sarkar et. al. [24] to find an embedding of the network such that greedy routing using the virtual coordinates guarantees delivery… Show more

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Cited by 10 publications
(5 citation statements)
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“…Unfortunately, greedy strategies like Compass routing [4] fail for graphs with radio holes, i.e., they might get stuck at a dead end. This can be avoided with the help of suitable virtual coordinates for the nodes (e.g., [14]), but computing these is quite expensive. Instead, Kuhn et al [13] proposed GOAFR, a routing strategy that uses a combination of greedy and face routing, which can find paths with quadratic competitiveness [13].…”
Section: Related Workmentioning
confidence: 99%
“…Unfortunately, greedy strategies like Compass routing [4] fail for graphs with radio holes, i.e., they might get stuck at a dead end. This can be avoided with the help of suitable virtual coordinates for the nodes (e.g., [14]), but computing these is quite expensive. Instead, Kuhn et al [13] proposed GOAFR, a routing strategy that uses a combination of greedy and face routing, which can find paths with quadratic competitiveness [13].…”
Section: Related Workmentioning
confidence: 99%
“…It was also used in [8] for routing in a mobile network and to avoid local minimum solutions by encoding the map of the network domain to virtual coordinates of the canonical domain. To the best knowledge of the authors, the work presented in this paper is the first to apply canonical domains in EC environments.…”
Section: Related Workmentioning
confidence: 99%
“…In the second step, using mapping functions (6) and (7), which map every point of the physical domain to its corresponding one in the canonical domain, we obtain the positions of signaling messages (i.e., data) in the canonical domain. In the third step, due to the uniform nature of the canonical domain, we divide the canonical domain in rectangle tiles using Equations (8) and (9), which map every point of the canonical domain to its corresponding one in the physical domain, and using the argmin function (18), which determines how much resources are needed in the given rectangle tile. This results in positioning the VMs that could fulfill the requests generated in each tile of the canonical domain.…”
Section: Algorithm Of the Core Function Of Cdsp-fmentioning
confidence: 99%
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“…We briefly review the literature on computing angle-preserving or conformal maps, which play a crucial role in the initialization of our solver-for a more extensive discussion, see Gu & Yau [2008]. In computer graphics, conformal [Crane et al 2011;Vaxman et al 2015], and layout of sensor networks [Li et al 2013]. In architectural geometry, conformal maps have been used for designing circle and sphere packings [Schiftner et al 2009] and paneling layouts [Röhrig et al 2014] on freeform surfaces.…”
Section: Related Workmentioning
confidence: 99%