Randomized LOCAL-model algorithms achieve 2+ε-approximate maximum matching and approximate minimum vertex cover in O(log n / log² log n) rounds via a generalized graph decomposition, establishing that n-dependent complexity is required.
Massively parallel minimum spanning tree in general metric spaces
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Distributed Approximate Maximum Matching and Minimum Vertex Cover via Generalized Graph Decomposition
Randomized LOCAL-model algorithms achieve 2+ε-approximate maximum matching and approximate minimum vertex cover in O(log n / log² log n) rounds via a generalized graph decomposition, establishing that n-dependent complexity is required.