de Bruijn graph

E239167

A de Bruijn graph is a directed graph structure that compactly represents overlaps between sequences of symbols, widely used in combinatorics, coding theory, and genome assembly algorithms.

All labels observed (2)

Label Occurrences
de Bruijn graph canonical 4
de Bruijn graphs 1

How this entity was disambiguated

Statements (47)

Predicate Object
instanceOf combinatorial structure ⓘ
directed graph ⓘ
mathematical concept ⓘ
advantage enables linear-time traversal for assembly under ideal conditions ⓘ
memory-efficient representation of sequence overlaps ⓘ
alphabet finite alphabet of symbols ⓘ
applicationDomain metagenomic assembly ⓘ
next-generation sequencing ⓘ
short-read assembly ⓘ
challenge graph simplification and compaction ⓘ
handling sequencing errors ⓘ
resolving repeats ⓘ
coloredVariantUsedFor representing multiple genomes or samples ⓘ
commonAlgorithmicUse finding Eulerian paths to reconstruct sequences ⓘ
compactedVariantUsedFor reducing number of vertices and edges ⓘ
edgeDirectionMeaning extension of a (k−1)-mer by one symbol ⓘ
field bioinformatics ⓘ
coding theory ⓘ
combinatorics ⓘ
genome assembly ⓘ
graph theory ⓘ
hasProperty can be very large for genomic data ⓘ
compact representation of overlaps ⓘ
directed ⓘ
edges represent overlaps ⓘ
often constructed from k-mers ⓘ
supports Eulerian path traversal ⓘ
vertices represent substrings ⓘ
hasVariant colored de Bruijn graph ⓘ
compacted de Bruijn graph ⓘ
weighted de Bruijn graph ⓘ
historicalContext introduced in the study of de Bruijn sequences ⓘ
namedAfter Nicolaas Govert de Bruijn ⓘ
linked to: N. G. de Bruijn
relatedTo Eulerian path ⓘ
assembly graph ⓘ
de Bruijn sequence ⓘ
k-mer ⓘ
overlap graph ⓘ
string graph ⓘ
typicalEdgeDefinition k-mer whose prefix and suffix are vertices ⓘ
typicalVertexDefinition (k−1)-mer over a given alphabet ⓘ
usedFor design of de Bruijn sequences ⓘ
error correction in sequencing data ⓘ
genome assembly algorithms ⓘ
modeling k-mer overlaps ⓘ
representing overlaps between sequences of symbols ⓘ
sequence assembly ⓘ

How these facts were elicited

Referenced by (5)

Full triples — surface form annotated when it differs from this entity's canonical label.

N. G. de Bruijn → notableWork → de Bruijn graph ⓘ
de Bruijn sequence → relatedTo → de Bruijn graph ⓘ
de Bruijn–van Aardenne–Ehrenfest theorem → appliesTo → de Bruijn graphs ⓘ
linked to: de Bruijn graph
BEST theorem → relatedTo → de Bruijn graph ⓘ