2019
DOI: 10.1109/access.2019.2901025
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LiteTE: Lightweight, Communication-Efficient Distributed-Memory Triangle Enumerating

Abstract: Distributed-memory triangle enumerating has attracted considerable interests due to its potential capability to process huge graphs quickly. However, existing algorithms suffer from low speed due to high communication cost and load imbalance. To solve the problems, we propose LiteTE, a lightweight, communication-efficient triangle enumerating scheme. To reduce communication cost, LiteTE proposes several techniques, including a graph partitioning method to fully leverage the large memory of commodity servers an… Show more

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Cited by 8 publications
(6 citation statements)
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“…This method, however, would require interworker communication when counting triangles. Recently, LiteTe [42] also attempts to use value-range based 2D partitioning for triangle counting, but, again, experiences workload imbalance.…”
Section: Graph Partitioning Methodsmentioning
confidence: 99%
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“…This method, however, would require interworker communication when counting triangles. Recently, LiteTe [42] also attempts to use value-range based 2D partitioning for triangle counting, but, again, experiences workload imbalance.…”
Section: Graph Partitioning Methodsmentioning
confidence: 99%
“…In order to achieve better performance, both designs need communication free and workload balanced graph partitioning. However, even for edge-centric design which only requires 1-hop neighbor lists, achieving both goals is challenging, which is evident both theoretically [22], [41] and practically [19], [22], [23], [27], [42]. The vertex-centric design requires 2-hop neighbors, which further exacerbates the imbalance and communication problems.…”
Section: Related Work and Challengesmentioning
confidence: 99%
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“…This alleviates the imbalances in triangle identification to a point that cyclic partitioning becomes palatable. Previous work has shown partitioning to be helpful, specifically if data replication is allowed [39,64].…”
Section: Graph Storagementioning
confidence: 99%
“…There have also been various methods for approximating subgraph counts via sampling [34,3,4,63,32,13,50,42]. Finally, there has also been significant work for the past decade on parallel triangle counting algorithms (e.g., [56,7,57,6,46,47,15,45,58,60,39,35,26,25,30,19,28,65] and papers from the annual GraphChallenge [24], among many others).…”
Section: Related Workmentioning
confidence: 99%