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Divide-and-conquer algorithms for graph-layout problems
Networks, 1996Summary: W. T. Tutte (1966) introduced a decomposition of 2-connected graphs which has widely been used in solving various graph-theoretic problems. We extend it to a class of graph-layout problems, namely, determining the bandwidth, cutwidth, and pagenumber of graphs.
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A faster divide-and-conquer algorithm for constructing delaunay triangulations
Algorithmica, 1987An easily implemented modification to the divide-and-conquer algorithm for computing the Delaunay triangulation of n sites in the plane is presented. The change reduces its \(\theta\) (n log n) expected running time to O(n log log n) for a large class of distributions that includes the uniform distribution in the unit square.
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A divide-and-conquer algorithm for curve fitting
Computer-Aided Design, 2022Diego Buchinger +1 more
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Implementation of divide-and-conquer algorithms on multiprocessors
1991Algorithms with a divide-and-conquer structure are suitable candidates for parallelization. The idea of the divide-and-conquer paradigm is to fragment a problem into subproblems of the same kind, to solve the subproblems recursively, and, finally, to combine the solutions of the subproblems into a solution of the original problem.
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Noisy intermediate-scale quantum algorithms
Reviews of Modern Physics, 2022Kishor Bharti +2 more
exaly
Quantum Information and Algorithms for Correlated Quantum Matter
Chemical Reviews, 2021Kade Head-Marsden +2 more
exaly
Parallelizing divide-and-conquer algorithms — Microtasking versus autotasking
1990Algorithms based on a divide-and-conquer strategy are well qualified for being implemented in a multitasking environment. The idea of the divide-and-conquer paradigm is to fragment a problem into subproblems of the same kind, to solve the subproblems recursively, and, finally, to combine the solutions of the subproblems into a solution of the original ...
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A review of cancer immunotherapy toxicity
Ca-A Cancer Journal for Clinicians, 2020Lucy Boyce Kennedy
exaly

