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dc.identifier.urihttp://hdl.handle.net/1951/55662
dc.identifier.urihttp://hdl.handle.net/11401/72702
dc.description.sponsorshipThis work is sponsored by the Stony Brook University Graduate School in compliance with the requirements for completion of degree.en_US
dc.formatMonograph
dc.format.mediumElectronic Resourceen_US
dc.language.isoen_US
dc.publisherThe Graduate School, Stony Brook University: Stony Brook, NY.
dc.typeDissertation
dcterms.abstractReasoning about uncertainty has been an active area of research for over thirty years. With the advent of networked systems, especially the Web, it became important to be able to combine uncertain information that comes from different sources. One of the hard problems in this area is combining evidence obtained from correlated, possibly conflicting, information sources.This dissertation develops Belief Logic Programming (BLP), a novel form of quantitative logic programming that deals with uncertain and inconsistent information and is able to combine and correlate evidence obtained from non-independent information sources. BLP was inspired by Dempster-Shafer theory of evidence and belief combination functions. Our approach does not depend on a particular method of combining evidence and, in fact, different combination methods can be used simultaneously for different types of uncertain information. Most importantly, unlike previous efforts to integrate uncertainty and logic programming, BLP can correlate structural information contained in rules and provides more accurate estimates for certainty factors.Together with declarative and fixpoint semantics for BLP, the dissertation develops optimized query evaluation algorithms. In addition, the monotonicity and non-monotonicity properties of BLP as well as the relationship to defeasible reasoning, paraconsistent reasoning, and Dempster-Shafer theory of evidence are discussed.After developing the basic framework, the dissertation develops several extensions. One extension allows cyclic dependencies in BLP rules. Another extension captures quantitative correlation among the base facts. Since full correlation information might not always be available, we develop an approach that allows to approximate correlation information using only partial information. Under certain conditions, this approximate method yields the same results as the method that is based on full information. The query evaluation algorithms are then extended to cover the enhancements.
dcterms.available2012-05-15T18:07:11Z
dcterms.available2015-04-24T14:53:16Z
dcterms.contributorC. R. Ramakrishnanen_US
dcterms.contributorParker, Kathlyn A.en_US
dcterms.contributorI. V. Ramakrishnanen_US
dcterms.contributorYanhong A. Liuen_US
dcterms.contributorV. S. Subrahmanian.en_US
dcterms.creatorWan, Hui
dcterms.dateAccepted2012-05-15T18:07:11Z
dcterms.dateAccepted2015-04-24T14:53:16Z
dcterms.dateSubmitted2012-05-15T18:07:11Z
dcterms.dateSubmitted2015-04-24T14:53:16Z
dcterms.descriptionDepartment of Computer Scienceen_US
dcterms.formatMonograph
dcterms.formatApplication/PDFen_US
dcterms.identifierWan_grad.sunysb_0771E_10151.pdfen_US
dcterms.identifierhttp://hdl.handle.net/1951/55662
dcterms.identifierhttp://hdl.handle.net/11401/72702
dcterms.issued2010-08-01
dcterms.languageen_US
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dcterms.publisherThe Graduate School, Stony Brook University: Stony Brook, NY.
dcterms.subjectcorrelation, Dempster-Shafer theory, knowledge representation, logic programming, quantitative reasoning, uncertainty reasoning
dcterms.subjectComputer Science
dcterms.titleReasoning about Uncertainty and Correlated Beliefs
dcterms.typeDissertation


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