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Query Processing in Uncertain Graphs
PhD Thesis Proposal Defence
Title: "Query Processing in Uncertain Graphs"
by
Mr. Panagiotis PARCHAS
Abstract:
Data in several applications can be represented as an uncertain graph, whose
edges are labeled with a probability of existence. Exact query processing on
uncertain graphs is prohibitive for most applications, as it involves
evaluation over an exponential number of instantiations. Thus, typical
approaches employ Monte-Carlo sampling, which i) draws a number of possible
graphs (samples), ii) evaluates the query on each of them, and iii) aggregates
the individual answers to generate the final result. However, this approach can
also be extremely time consuming for large uncertain graphs commonly found in
practice. To facilitate efficiency, we study the problem of extracting a single
representative instance from an uncertain graph. Conventional processing
techniques can then be applied on this representative to closely approximate
the result on the original graph.
In order to maintain data utility, the representative instance should preserve
structural characteristics of the uncertain graph. We start with
representatives that capture the expected vertex degrees, as this is a
fundamental property of the graph topology. We then generalize the notion of
vertex degree to the concept of n-clique cardinality, i.e., the number of
cliques of size n that contain a vertex. For the first problem, we propose two
methods: Average Degree Rewiring (ADR), which is based on random edge rewiring,
and Approximate B-matching (ABM), which applies graph matching techniques. For
the second problem, we develop a greedy approach and a game theoretic
framework. We experimentally demonstrate, with real uncertain graphs, that
indeed the representative instances can be used to answer, efficiently and
accurately, queries based on several metrics such as shortest path distance,
clustering coefficient and betweenness centrality.
Date: Wednesday, 27 January 2016
Time: 2:00pm - 4:00pm
Venue: Room 3584
Lifts 27/28
Committee Members: Prof. Dimitris Papadias (Supervisor)
Prof. Dik-Lun Lee (Chairperson)
Dr. Pedro Sander
Dr. Raymond Wong
**** ALL are Welcome ****