Cost-Effective Conceptual Design Using Taxonomies
March 19, 2015 Β· Declared Dead Β· π The VLDB journal
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Authors
Ali Vakilian, Yodsawalai Chodpathumwan, Arash Termehchy, Amir Nayyeri
arXiv ID
1503.05656
Category
cs.DB: Databases
Citations
3
Venue
The VLDB journal
Last Checked
5 months ago
Abstract
It is known that annotating named entities in unstructured and semi-structured data sets by their concepts improves the effectiveness of answering queries over these data sets. As every enterprise has a limited budget of time or computational resources, it has to annotate a subset of concepts in a given domain whose costs of annotation do not exceed the budget. We call such a subset of concepts a {\it conceptual design} for the annotated data set. We focus on finding a conceptual design that provides the most effective answers to queries over the annotated data set, i.e., a {\it cost-effective conceptual design}. Since, it is often less time-consuming and costly to annotate general concepts than specific concepts, we use information on superclass/subclass relationships between concepts in taxonomies to find a cost-effective conceptual design. We quantify the amount by which a conceptual design with concepts from a taxonomy improves the effectiveness of answering queries over an annotated data set. If the taxonomy is a tree, we prove that the problem is NP-hard and propose an efficient approximation and pseudo-polynomial time algorithms for the problem. We further prove that if the taxonomy is a directed acyclic graph, given some generally accepted hypothesis, it is not possible to find any approximation algorithm with reasonably small approximation ratio for the problem. Our empirical study using real-world data sets, taxonomies, and query workloads shows that our framework effectively quantifies the amount by which a conceptual design improves the effectiveness of answering queries. It also indicates that our algorithms are efficient for a design-time task with pseudo-polynomial algorithm being generally more effective than the approximation algorithm.
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