Searching for "Fully Dynamic Connectivity." – sorted by Relevance.
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Lower Bounds for Fully Dynamic Connectivity Problems in Graphs
- Lower Bounds for Fully Dynamic Connectivity Problems in Graphs Michael L. Fredman Monika Rauch
- Cited by 25 (5 self) – Add To MetaCart
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An Experimental Study of Poly-Logarithmic Fully-Dynamic Connectivity Algorithms
- An Experimental Study of Poly-Logarithmic Fully-Dynamic Connectivity Algorithms Raj D. Iyer Jr
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An Experimental Study of Poly-Logarithmic Fully-Dynamic Connectivity Algorithms
- An Experimental Study of Poly-Logarithmic Fully-Dynamic Connectivity Algorithms Raj D. Iyer Jr
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An Experimental Study of Poly-Logarithmic Fully-Dynamic Connectivity Algorithms
- An Experimental Study of Poly-Logarithmic Fully-Dynamic Connectivity Algorithms Raj D. Iyer Jr
- Cited by 6 (0 self) – Add To MetaCart
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Stochastic Graphs Have Short Memory: Fully Dynamic Connectivity in Poly-Log Expected Time
- Stochastic Graphs Have Short Memory: Fully Dynamic Connectivity in Poly-Log Expected Time
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Stochastic Graphs Have Short Memory: Fully Dynamic Connectivity in Poly-Log Expected Time
- Stochastic Graphs Have Short Memory: Fully Dynamic Connectivity in Poly-Log Expected Time S
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Poly-logarithmic deterministic fully-dynamic graph algorithms I: connectivity and minimum spanning
- -logarithmic deterministic fully-dynamic graph algorithms I: connectivity and minimum spanning tree Jacob Holm Kristian
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Sampling to Provide or to Bound: With Applications to Fully Dynamic Graph Algorithms
- ). For example, it improves the time per update for fully dynamic connectivity from O(log 3 n) to O(log 2 n
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To Provide or To Bound: Sampling in Fully Dynamic Graph Algorithms
- ). For example, it improves the time per update for fully dynamic connectivity from O(log 3 n) to O(log 2 n
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Randomized Fully Dynamic Graph Algorithms with Polylogarithmic Time per Operation
- algorithms: We present the first fully dynamic algorithms that maintain connectivity, bipartiteness
- Cited by 28 (0 self) – Add To MetaCart

