With the rapid development of location sensors, it is now possible to study how various items (such as viruses and messages) spread across populations of moving objects at scale. In such applications, two objects are considered in-contact while they are sufficiently close to each other. Such a dynamic network of objects, so-called a "contact network". In this paper, we define and study probabilistic reachability queries in uncertain contact networks, where contacts between objects are probabilistic. A probabilistic reachability query verifies whether two objects are "reachable" with a probability no less than a threshold η. We introduce Optimized Spatiotemporal Tree Cover, an index structure that leverages the spatiotemporal properties of the contact network to enable efficient processing of the reachability queries on large uncertain contact networks. With an extensive study using both real and synthetic datasets, we demonstrate superiority of our proposed solution versus a baseline solution (i.e., Monte Carlo Sampling) and the only other existing solution for reachability queries on uncertain contact networks, with 350% and 150% improvement in query processing time on average, respectively.
[1]
Shashi Shekhar,et al.
Encyclopedia of GIS
,
2007,
Encyclopedia of GIS.
[2]
Haixun Wang,et al.
Distance-Constraint Reachability Computation in Uncertain Graphs
,
2011,
Proc. VLDB Endow..
[3]
Philipp Sommer,et al.
Generic mobility simulation framework (GMSF)
,
2008,
MobilityModels '08.
[4]
Farnoush Banaei Kashani,et al.
Reach Me If You Can: Reachability Query in Uncertain Contact Networks
,
2018,
GeoRich@SIGMOD.
[5]
Mohammed J. Zaki,et al.
GRAIL
,
2010,
Proc. VLDB Endow..
[6]
Alexander Borgida,et al.
Efficient management of transitive relationships in large data and knowledge bases
,
1989,
SIGMOD '89.
[7]
Farnoush Banaei Kashani,et al.
Efficient Reachability Query Evaluation in Large Spatiotemporal Contact Datasets
,
2012,
Proc. VLDB Endow..
[8]
J. Kruskal.
On the shortest spanning subtree of a graph and the traveling salesman problem
,
1956
.
[9]
Xuemin Lin,et al.
BMC: An Efficient Method to Evaluate Probabilistic Reachability Queries
,
2011,
DASFAA.