2014
DOI: 10.1007/978-3-319-07443-6_21
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WaterFowl: A Compact, Self-indexed and Inference-Enabled Immutable RDF Store

Abstract: In this paper, we present a novel approach -called Water-Fowl -for the storage of RDF triples that addresses some key issues in the contexts of big data and the Semantic Web. The architecture of our prototype, largely based on the use of succinct data structures, enables the representation of triples in a self-indexed, compact manner without requiring decompression at query answering time. Moreover, it is adapted to efficiently support RDF and RDFS entailment regimes thanks to an optimized encoding of ontology… Show more

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Cited by 21 publications
(24 citation statements)
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“…Now, we binary search the range Ψ [10,12] for the range that maps to 231 and find that Ψ [11] = 231. Then the final interval is R spo = [11,11].…”
Section: Structurementioning
confidence: 99%
See 2 more Smart Citations
“…Now, we binary search the range Ψ [10,12] for the range that maps to 231 and find that Ψ [11] = 231. Then the final interval is R spo = [11,11].…”
Section: Structurementioning
confidence: 99%
“…The recent WaterFowl [12] was not included. Yet, since it reports space 10 times smaller than RDF-3X and similar times [12], we expect it would obtain worse query times than K2Triples (see comparison with RDF-3X below) and similar space. Other systems do not run over a dataset of this size [4].…”
Section: Experimental Evaluationmentioning
confidence: 99%
See 1 more Smart Citation
“…These subsets are highly compressed as (sparse) binary matrices that also allow efficient data retrieval. Other approaches, like HDT-FoQ [10] or WaterFowl [3] also enable data retrieval in compressed space. Both techniques, based on HDT serialization, report competitive performance at the price of using more space than k 2 -triples, which is the most effective compressor, to the best of our knowledge.…”
Section: State Of the Art Of Rdf Compressionmentioning
confidence: 99%
“…The previous reorganization ensures that all subjects within a given family have the same structure of predicates, as this was the main philosophy of grouping by predicate families. For instance, the example in Figure 5 shows that the first family comprises four predicates (1,3,5,7), so the three subjects in the family are related to these four predicates. This implies that each subject is related to four 1-bits in the object bitsequence 4 .…”
Section: Our Approachmentioning
confidence: 99%