Geometric ad-hoc routing: of theory and practice
By Fabian Kuhn, Roger Wattenhofer, Yan Zhang, Aaron Zollinger. ACM SIGACT-SIGOPS Symposium on Principles of Distributed Computing, 2003
781 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/df95313d039a42db71f7857aaadb0c272a1a7d4a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
- J. Stankovic
- Scott Shenker
- Robert D. Kleinberg
- David E. Culler
- Ramesh Govindan
- Ion Stoica
- Roger Wattenhofer
- B. Nath
In Electrical and Electronic Engineering
- J. Stankovic
- Robert D. Kleinberg
- B. Nath
- Roger Wattenhofer
- Dragos Stefan Niculescu
- Aaron Zollinger
- Fabian Kuhn
- Scott Shenker
Citations in the corpus
- The holes problem in wireless sensor networks: a survey (2005, methodology): “As an extension to the compass routing II algorithm, [41] introduced deterministic fall back mechanism to get back in the greedy mode from the perimeter routing mode without necessarily exploring the complete face boundary.”
- Trajectory based forwarding and its applications (2003, methodology): “The problem is usually addressed by planarizing the network graph and applying detour algorithms, such as FACE [14], GPSR [15], or GOAFR+ [16], that avoid obstacles using the right hand rule strategy that work well for straight line delivery.”
- J-Sim: a simulation and emulation environment for wireless sensor networks (2006, background): “…the network topology of a WSN may change dynamically and the multihop routing protocol has to adapt to the topology change (e.g., ad hoc routing such as Ad-hoc On-demand Distance Vector routing (AODV) [51] or geometric routing such as Greedy Perimeter Stateless Routing (GPSR) [39], [43], [44]).”
- Geographic Routing Using Hyperbolic Space (2007, methodology): “For more sophisticated cost measures, [2] presents a combination of greedy routing and face routing which is asymptotically optimal for bounded-degree unit disk graphs.”
- Geographic routing made practical (2005, methodology): “work perfectly on the CLDP-derived routable subgraphs, such as GPSR’s combination of greedy- and perimetermode traversals [13], and GOAFR’s improvement that uses ellipses to bound face traversals when possible [17].”
- Worst-Case optimal and average-case efficient geometric ad-hoc routing (2003, methodology): “(Using clustering techniques a similar result can be achieved without the Ω(1)-model [1, 9, 17].”
- Efficient geographic routing in multihop wireless networks (2005, methodology): “Our proposed metric is best understood in the context of greedy mode in geographic routing, but it can also be used with schemes that route around voids [3, 9].”
- Real-time Power-Aware Routing in Sensor Networks (2006, background): “For networks with large holes, RPAR needs to incorporate face routing mechanisms [22][23][24][25][26] to route packets around them.”
- Geographic routing without location information (2003, methodology): “Dealing with voids is a fairly well-understood problem5 with algorithms such as GFG/GPSR, are more recently GOAFR+ [26], which is shown to be both average case ef.cient and worst case optimal.”
- VANET Routing on City Roads Using Real-Time Vehicular Traffic Information (2009, background): “, GPSR [12], GFG [10], and GOAFR [11], use node positions to route data between endpoints.”
- Security and Cooperation in Wireless Networks (2007, neutral): “An example of this approach is the face routing algorithm [62] which has many variants including GFG (Greedy-Face-Greedy) [63], GPSR (Greedy Perimeter Stateless Routing) [219], and the GOAFR+ (Greedy Other Adaptive Face Routing) family of algorithms [241, 242].”
- Beacon vector routing: scalable point-to-point routing in wireless sensornets (2005, background): “Geographic Coordinates: A different and potentially attractive solution for sensor networks is based on geographic routing [15, 1, 16].”