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Amélie Gheerbrant

Researcher at University of Edinburgh

Publications -  18
Citations -  317

Amélie Gheerbrant is an academic researcher from University of Edinburgh. The author has contributed to research in topics: Conjunctive query & Relational calculus. The author has an hindex of 9, co-authored 16 publications receiving 308 citations. Previous affiliations of Amélie Gheerbrant include University of Paris & University of Amsterdam.

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Book ChapterDOI

Reasoning about pattern-based XML queries

TL;DR: Satisfiability of patterns under schemas, containment of queries for various features of XML used in queries, finding certain answers, and applications of pattern-based queries in reasoning about schema mappings for data exchange are looked at.
Journal ArticleDOI

Game Solution, Epistemic Dynamics and Fixed-Point Logics

TL;DR: This paper is a brief case study of Backward Induction for extensive games, replacing earlier static logical definitions by stepwise dynamic ones, and shows how an abstract logical perspective can bring out basic invariant structure in games.
Journal ArticleDOI

Naïve Evaluation of Queries over Incomplete Databases

TL;DR: A general framework is developed that allows to determine, for a given semantics of incompleteness, classes of queries for which naïve evaluation computes certain answers, and results on preservation of formulae under homomorphisms show that for most reasonable semantics of completeness, such monotonicity is captured by preservation under various types of homomorphicisms.
Proceedings ArticleDOI

Containment of pattern-based queries over data trees

TL;DR: This work gives a general Πp2 upper bound on the containment of conjunctive queries and Boolean combinations for patterns that involve all types of navigation through documents, and shows matching hardness for conj unctive queries with all navigation, or their Boolean combinations with the simplest form of navigation.
Proceedings ArticleDOI

On the complexity of query answering over incomplete XML documents

TL;DR: It is shown that structural incompleteness leads to intractability under all assumptions, while by dropping it the author can recover efficient evaluation algorithms for some queries that go beyond those previously studied.