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• W2950893338 abstract "We consider the problem of maintaining a maximal independent set (MIS) in a dynamic graph subject to edge insertions and deletions. Recently, Assadi, Onak, Schieber and Solomon (STOC 2018) showed that an MIS can be maintained in sublinear (in the dynamically changing number of edges) amortized update time. In this paper we significantly improve the update time for uniformly sparse graphs. Specifically, for graphs with arboricity $alpha$, the amortized update time of our algorithm is $O(alpha^2 cdot log^2 n)$, where $n$ is the number of vertices. For low arboricity graphs, which include, for example, minor-free graphs as well as some classes of `real world' graphs, our update time is polylogarithmic. Our update time improves the result of Assadi et al. for all graphs with arboricity bounded by $m^{3/8 - epsilon}$, for any constant $epsilon > 0$. This covers much of the range of possible values for arboricity, as the arboricity of a general graph cannot exceed $m^{1/2}$." @default.
• W2950893338 created "2019-06-27" @default.
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• W2950893338 date "2018-08-30" @default.
• W2950893338 modified "2023-09-23" @default.
• W2950893338 title "Fully Dynamic MIS in Uniformly Sparse Graphs" @default.
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