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A linear-time algorithm for finding a sparsek-connected spanning subgraph of ak-connected graph

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Computing edge-connectivity in multiple and capacitated graphs
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Determining edge connectivity in 0(nm)
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Network Flow and Testing Graph Connectivity
inferredcites →https://doi.org/10.1137/0209016openalex-snapshot
Finding the Vertex Connectivity of Graphs

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Incoming claims: where this work appears in other papers’ reference lists and arguments.

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Node voltages in nonlinear resistive circuits enable new approach to the minimum cut problem
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Flooding Topology Algorithms for Computer Networks
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New Quality Metrics for Connectivity-faithful Sampling and Drawing of Dynamic Graphs
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Finding the hidden path: time bounds for all-pairs shortest paths
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On-line maintenance of the four-connected components of a graph
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Applications of a poset representation to edge connectivity and graph rigidity
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Sparsification-a technique for speeding up dynamic graph algorithms
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Fully dynamic cycle-equivalence in graphs
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A representation of cuts within 6/5 times the edge connectivity with applications
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Approximating minimum-size k-connected spanning subgraphs via matching
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Computing vertex connectivity: new bounds from old techniques
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Flows in undirected unit capacity networks
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Using expander graphs to find vertex connectivity
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Edge Separability-Based Circuit Clustering With Application to Multilevel Circuit Partitioning
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Uncertain Graph Sparsification
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On Identifying Additive Link Metrics Using Linearly Independent Cycles and Paths
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IP Fast Rerouting and Disjoint Multipath Routing With Three Edge-Independent Spanning Trees
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Fast Recovery From Link Failures in Ethernet Networks
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Hierarchical Inference of Unicast Network Topologies Based on End-to-End Measurements
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GraphTrials: Visual Proofs of Graph Properties
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Graph theory applied to noise and vibration control in statistical energy analysis models
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Scan-First Search and Sparse Certificates: An Improved Parallel Algorithm for k -Vertex Connectivity
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Finding Triconnected Components by Local Replacement
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Finding the Hidden Path: Time Bounds for All-Pairs Shortest Paths
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Computing Edge-Connectivity in Multigraphs and Capacitated Graphs
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Approximating Longest Cycles in Graphs with Bounded Degrees
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Randomized Approximation Schemes for Cuts and Flows in Capacitated Graphs
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Fast Augmenting Paths by Random Sampling from Residual Graphs
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The Balanced Decomposition Number and Vertex Connectivity
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2-Edge Connectivity in Directed Graphs
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Faster Algorithms for Computing Maximal 2-Connected Subgraphs in Sparse Directed Graphs
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Connectivity Oracles for Graphs Subject to Vertex Failures
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Computing minimum cuts in hypergraphs
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Vertex Sparsification for Edge Connectivity
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