On the decidability and complexity of query answering over inconsistent and incomplete databases
By Andrea Calì, Domenico Lembo, Riccardo Rosati. ACM SIGACT-SIGMOD-SIGART Symposium on Principles of Database Systems, 2003
323 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computer Networks and Communications
View Paper: https://www.semanticscholar.org/paper/b5c0c1e60f0067bda605dc29df6f896f7e0b2b72
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Michel Leclère
- Jean-François Baget
- Eric Salvat
- Marie-Laure Mugnier
- Georg Gottlob
- Thomas Lukasiewicz
- Jan Chomicki
- Jerzy Marcinkowski
In Computer Networks and Communications
- Michel Leclère
- Jean-François Baget
- Eric Salvat
- Marie-Laure Mugnier
- Georg Gottlob
- Thomas Lukasiewicz
- Jan Chomicki
- Jerzy Marcinkowski
Citations in the corpus
- Minimal-change integrity maintenance using tuple deletions (2002, background): “We also address in detail the issues arising in more recent work, namely [17] and [57].”
- Taming the Infinite Chase: Query Answering under Expressive Relational Constraints (2008, background): “A mapping from a set of symbols S1 to another set of symbols S2 can be seen as a function µ : S1 → S2 defined as follows: (i) ∅ (the empty mapping) is a mapping; (ii) if µ is a mapping, then µ∪ {X → Y }, where X ∈ S1 and Y ∈ S2 is a mapping if µ does not already contain some X → Y ′ with Y 6= Y ′.”
- A general datalog-based framework for tractable query answering over ontologies (2009, background): “We lift a result from [13] about non-key-conflicting inclusion dependencies to the setting of arbitrary TGDs to prove that the keys that we consider do not increase the complexity.”
- On rules with existential variables: Walking the decidability line (2011, background): “In [13] an abstract condition called separability (generalizing the non-key-conflicting notions introduced in [17] and [12]) is defined on the set T ∪ E , where T is a set of TGDs and E is a set of EGDs.”