Using random walks for sampling has proven advantageous in assessing the characteristics of large and unknown social networks. Several algorithms based on random walks have been introduced in recent years. In the prac...
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We introduce the Par Clusterers Benchmark Suite (PCBS)—a collection of highly scalable parallel graph clustering algorithms and benchmarking tools that streamline comparing different graph clustering algorithms and i...
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graph Exploration problems ask a searcher to explore an unknown environment. The environment is modeled as a graph, where the searcher needs to visit each vertex beginning at some vertex. Treasure Hunt problems are a ...
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We report on a recent breakthrough in rule-based graph programming, which allows us to reach the time complexity of imperative linear-time algorithms. In general, achieving the complexity of graph algorithms in conven...
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A pangenome graph can represent the genomes of multiple individuals simultaneously. It provides a more comprehensive reference and overcomes the allele bias caused by linear reference genome, which is becoming a power...
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Stochastic optimization algorithms are widely used for large-scale data analysis due to their low per-iteration costs, but they often suffer from slow asymptotic convergence caused by inherent variance. Variance-reduc...
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Triangle counting is a critical problem in graph theory and network analysis, with widespread applications in social network analysis, network science, and bioinformatics. Dynamic graphs are extensively utilized in va...
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The application of multi-sensor (millimeter wave radar, LiDAR, binocular camera, etc.) fusion perception technology to the monitoring of cross sections of transmission lines is proposed in response to the difficulty o...
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Recent work has initiated the study of dense graph processing using graph sketching methods, which drastically reduce space costs by lossily compressing information about the input graph. In this paper, we explore the...
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We consider the problem of adding a minimum length set of edges to a geometric graph so that the resultant graph is resilient against partition from the effect of a single disaster. Disasters are modeled by discs of g...
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We consider the problem of adding a minimum length set of edges to a geometric graph so that the resultant graph is resilient against partition from the effect of a single disaster. Disasters are modeled by discs of given maximum radius, and a disaster destroys all edges intersecting its interior. It is assumed that the input and output graphs are planar with a straight-line embedding. We provide a computationally simple characterisation of feasible input instances in terms of the convex hull of the given graph, and present a fast ILP algorithm for generating optimal solutions. We also perform a computational study which shows that our algorithm is able to solve randomly generated instances with hundreds of nodes.
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