TY - JOUR
T1 - Answering threshold-based reachability queries over probabilistic graphs
AU - Yuan, Ye
AU - Wang, Guo Ren
PY - 2010/12
Y1 - 2010/12
N2 - Graph reachability queries are widely used in biological networks, social networks, ontology networks and RDF networks. Meanwhile, data extracted from those applications is inherently uncertain due to noise, incompleteness and inaccuracy, and traditional certain reachability queries cannot effectively express semantics of such uncertain graph data. Therefore, in this paper, the authors study the reachability queries over uncertain graphs under the probabilistic semantics. Specifically, they study a threshold-based probabilistic reachability (T-PR) query over an uncertain graph using the possible world semantics (called probabilistic graph). Firstly, to avoid enumerating all possible worlds, the authors propose a basic algorithm that can exactly compute T-PR query. To further speed up the basic algorithm, they develop three improved approaches, that is, u-event bounds, isomorphic graph reduction, and disjoint path/cut set bounds. Moreover, the authors combine the three improved algorithms into one entire algorithm. Finally, they have verified the effectiveness of the proposed solutions for T-PR queries through extensive experiments on real probabilistic graph datasets.
AB - Graph reachability queries are widely used in biological networks, social networks, ontology networks and RDF networks. Meanwhile, data extracted from those applications is inherently uncertain due to noise, incompleteness and inaccuracy, and traditional certain reachability queries cannot effectively express semantics of such uncertain graph data. Therefore, in this paper, the authors study the reachability queries over uncertain graphs under the probabilistic semantics. Specifically, they study a threshold-based probabilistic reachability (T-PR) query over an uncertain graph using the possible world semantics (called probabilistic graph). Firstly, to avoid enumerating all possible worlds, the authors propose a basic algorithm that can exactly compute T-PR query. To further speed up the basic algorithm, they develop three improved approaches, that is, u-event bounds, isomorphic graph reduction, and disjoint path/cut set bounds. Moreover, the authors combine the three improved algorithms into one entire algorithm. Finally, they have verified the effectiveness of the proposed solutions for T-PR queries through extensive experiments on real probabilistic graph datasets.
KW - Cut set
KW - Isomorphic graph reduction
KW - Path set
KW - Possible world
KW - Probabilistic graph
KW - Uncertain event
UR - https://www.scopus.com/pages/publications/78651463672
U2 - 10.3724/SP.J.1016.2010.02219
DO - 10.3724/SP.J.1016.2010.02219
M3 - Article
AN - SCOPUS:78651463672
SN - 0254-4164
VL - 33
SP - 2219
EP - 2228
JO - Jisuanji Xuebao/Chinese Journal of Computers
JF - Jisuanji Xuebao/Chinese Journal of Computers
IS - 12
ER -