Graduation Semester and Year

2005

Language

English

Document Type

Thesis

Degree Name

Master of Science in Computer Science

Department

Computer Science and Engineering

First Advisor

Sharma Chakravarthy

Abstract

Data mining aims at discovering interesting and previously unknown patterns from data sets. Transactional mining (association rules, decision trees etc.) can be effectively used to find non-trivial patterns in categorical and unstructured data. For applications that have an inherent structure (e.g., chemical compounds, proteins) graph mining is appropriate, because mapping the structured data into other representations would lead to loss of structure. The need for mining structured data has increased in the past few years. Graph mining uses graph theory principles to perform mining. Database mining of graphs aims at mining structured graph data stored in relational database tables using SQL queries. Various kinds of data such as Social network data, Protein, and other Bioinformatics data can be effectively represented as graphs. Graph mining has been successful in the areas of counter terrorism analysis, credit card fraud detection, drug discovery in pharmaceutical industry etc. The focus of this thesis is to apply relational database techniques to accommodate all aspects of graph mining. Our primary goal is to address scalability of graph mining to very large data sets, not currently addressed by main memory approaches. This thesis addressed the most general graph representation including multiple edges between any two vertices, and cycles. This thesis extends previous work (EDB-subdue) in a number of ways: improved substructure representation to avoid false positives during frequency counting, unconstrained substructure expansion with pseudo duplicate elimination for expanding multiple edges, canonical ordering of substructures for getting true count, hierarchical reduction for producing abstract pattern and generalization of DMDL that includes the presence of multiple edges in a subgraph. We also extend the substructure pruning to include ties when selecting top beam substructures.

Disciplines

Computer Sciences | Physical Sciences and Mathematics

Comments

Degree granted by The University of Texas at Arlington

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