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GraphBIG Workloads
Lifeng Nai edited this page Mar 19, 2015
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GraphBIG proposes 12 workloads and 4 micro-benchmarks. The workloads are summarized in the table below. For explanation purpose, we group our selected workloads into four categories according to their high level usages. The details are further explained below.
Category | Workload | Computation Type | Use Case Example |
---|---|---|---|
Graph traversal | BFS | CompStruct | Recommendation for Commerce |
DFS | CompStruct | Visualization for Navigation and Exploration | |
Graph update | Graph construction (GCons) | CompDyn | Graph Analysis for Image Processing |
Graph update (GUp) | CompDyn | Fraud Detection for Bank | |
Graph topology morphing (TMorph) | CompDyn | Anomaly Detection at Multiple Scales | |
Graph analytics | Shortest path (SPath) | CompStruct | Smart Navigation |
K-core decomposition (kCore) | CompStruct | Large Cloud Monitoring | |
Connected component (CComp) | CompStruct | Social Media Monitoring | |
Triangle count (TC) | CompProp | Data Curation for Enterprise Data Management | |
Gibbs Inference (GI) | CompProp | Detecting Cyber Attacks | |
Social analysis | Degree centrality (DCentr) | CompStruct | Social Media Monitoring |
Betweenness centrality (BCentr) | CompStruct | Social Network Analysis in Enterprise |
- Graph traversal
- Graph traversal is the most fundamental operation of graph computing. Two workloads -- Breadth-first Search (BFS) and Depth-first Search (DFS) are selected. Both are widely-used graph traversal operations.
- Graph update
- Graph update workloads are performing computations on dynamic graphs. Three workloads are included as following.
- (1) Graph construction (GCons) constructs a directed graph with a given number of vertices and edges.
- (2) Graph update (GUp) deletes a given number of vertices and related edges from a existing graph.
- (3) Topology morphing (TMorph) generates an undirected moral graph from a directed-acyclic (DAG) graph. It involves graph construction, graph traversal, and graph update operations.
- Graph analytics
- Among all of the graph analytical applications, there are basically three groups of analytics, topological analysis, graph search/match, and graph path/flow. Since basic graph traversal workloads already cover graph search behaviors, here we focus on topological analysis and graph path/flow. As shown in the table, four chosen workloads cover the two major graph analytic types and two computation types. The shortest path is a tool for graph path/flow analytics, while the others are all topological analysis.
- In the implementations, the shortest path is following Dijkstra's algorithm. The k-core decomposition is using Matula & Beck's algorithm. The connected component is implemented on BFS traversals and the triangle count is based on Schank's algorithm.
- Social analysis
- Due to its importance, social analysis is handled as a separate category in our work, although generally social analysis can be considered as a special case of generic graph analytics. We select graph centrality to represent social analysis workloads. Since closeness centrality shares significant similarity with shortest path, we include the betweenness centrality with Brandes' algorithm and degree centrality.
Category | Workload | Computation Type | Use Case Example |
---|---|---|---|
Graph traversal | BFS | CompStruct | Recommendation for Commerce |
Graph analytics | Graph coloring (GC) | CompStruct | Graph matching for genomic medicine |
Shortest path (SPath) | CompStruct | Smart Navigation | |
K-core decomposition (kCore) | CompStruct | Large Cloud Monitoring | |
Connected component (CComp) | CompStruct | Social Media Monitoring | |
Triangle count (TC) | CompProp | Data Curation for Enterprise Data Management | |
Social analysis | Degree centrality (DCentr) | CompStruct | Social Media Monitoring |
Betweenness centrality (BCentr) | CompStruct | Social Network Analysis in Enterprise |