Publication | Open Access
Parallelism in Randomized Incremental Algorithms
42
Citations
56
References
2016
Year
Unknown Venue
Cluster ComputingEngineeringComputational ComplexityParallel AlgorithmsData ScienceParallel Complexity TheoryDiscrete MathematicsParallel ComputingCombinatorial OptimizationComputational GeometryComparison SortingComputer EngineeringComputer ScienceGraph AlgorithmRandomized Incremental AlgorithmsGraph TheoryParallel ProcessingDelaunay TriangulationSequential AlgorithmParallel ProgrammingLinear ProgrammingRandomized AlgorithmData-level Parallelism
In this paper we show that most sequential randomized incremental algorithms are in fact parallel. We consider several random incremental algorithms including algorithms for comparison sorting and Delaunay triangulation; linear programming, closest pair, and smallest enclosing disk in constant dimensions; as well as least-element lists and strongly connected components on graphs.
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