2006
DOI: 10.1007/11822035_7
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Optimizing Locality for Self-organizing Context-Based Systems

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Cited by 20 publications
(11 citation statements)
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“…With respect to the first category, a variety of approaches have been developed that utilize space filling curves [4], [17] in order to solve the two elementary problems: (i) mapping a multi-dimensional space onto a one dimensional ID space of a DHT, while (ii) preserving the locality of peers. According to Knoll et al [17] finding an optimal mapping that solves both problems is impossible. Therefore, the authors conducted a performance study on various approaches for space filling curves and found out that S-shaped curves as well as Lebesque curves perform poorly whereas more complex approaches such as the Hilbert curve show a better locality property.…”
Section: ) Peer and Request Distributionmentioning
confidence: 99%
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“…With respect to the first category, a variety of approaches have been developed that utilize space filling curves [4], [17] in order to solve the two elementary problems: (i) mapping a multi-dimensional space onto a one dimensional ID space of a DHT, while (ii) preserving the locality of peers. According to Knoll et al [17] finding an optimal mapping that solves both problems is impossible. Therefore, the authors conducted a performance study on various approaches for space filling curves and found out that S-shaped curves as well as Lebesque curves perform poorly whereas more complex approaches such as the Hilbert curve show a better locality property.…”
Section: ) Peer and Request Distributionmentioning
confidence: 99%
“…According to Asaduzzaman et al the unique combination of location-based search and the geographic distribution of information providing peers suggests the development of such a dedicated overlay supporting the locality of peers [3]. With respect to the first category, a variety of approaches have been developed that utilize space filling curves [4], [17] in order to solve the two elementary problems: (i) mapping a multi-dimensional space onto a one dimensional ID space of a DHT, while (ii) preserving the locality of peers. According to Knoll et al [17] finding an optimal mapping that solves both problems is impossible.…”
Section: ) Peer and Request Distributionmentioning
confidence: 99%
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“…The linearization of two-dimensional map projections is achieved using different space filling curves. The suitability of different space-filling curves is discussed in [12]. The focus of [5] in developing Prefix Hash Trees (PHTs) was to meet the needs of an end-user positioning system, without modifying the underlying DHT.…”
Section: Related Workmentioning
confidence: 99%
“…Approaches in the first cate gory use the well known concept of a Distributed Hash Table (DHT) and extend it to support location-based search. This is done by either mapping the multidimensional space onto the one dimensional space of the DHT by using linearization techniques such as space-filling curves [6], [20], [34] or by mapping tree structures onto the DHT [14] , [16] . Approaches using a space filling curve on top of a DHT suffer from efficiency issues, because the mapping of multidimensional data onto the one-dimensional space of the DHT does not preserve the locality and directionality of data.…”
Section: Related Workmentioning
confidence: 99%