Suchergebnisse - "Graph Theory and Algorithms"
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Averting Cascading Failures in Networked Infrastructures: Poset-Constrained Graph Algorithms
ISSN: 1932-4553, 1941-0484Veröffentlicht: New York IEEE 01.08.2018Veröffentlicht in IEEE journal of selected topics in signal processing (01.08.2018)“… Cascading failures in critical networked infrastructures that result even from a single source of failure often lead to rapidly widespread outages as witnessed …”
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Efficient algorithms for scheduling multiple bulk data transfers in inter-datacenter networks
ISSN: 1074-5351, 1099-1131Veröffentlicht: Chichester Blackwell Publishing Ltd 01.12.2014Veröffentlicht in International journal of communication systems (01.12.2014)“… SUMMARYBulk data transfers, such as backups and propagation of bulky updates, account for a large portion of the inter‐datacenter traffic. These bulk transfers …”
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Complexity of greedy edge-colouring
ISSN: 0104-6500, 1678-4804Veröffentlicht: London Springer London 01.12.2015Veröffentlicht in Journal of the Brazilian Computer Society (01.12.2015)“… The Grundy index of a graph G =(V, E ) is the greatest number of colours that the greedy edge-colouring algorithm can use on G . We prove that the problem of …”
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Chordal- (k,ℓ)and strongly chordal- (k,ℓ)graph sandwich problems
ISSN: 0104-6500, 1678-4804Veröffentlicht: London Springer London 01.12.2014Veröffentlicht in Journal of the Brazilian Computer Society (01.12.2014)“… Background In this work, we consider the graph sandwich decision problem for property Π , introduced by Golumbic, Kaplan and Shamir: given two graphs G 1 =( V …”
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Tabu Search for Low-Cost Dynamic Multicast Tree Generation with Quality of Service Guarantees
ISSN: 0334-1860, 2191-026XVeröffentlicht: Berlin De Gruyter 01.12.2015Veröffentlicht in Journal of intelligent systems (01.12.2015)“… In a communication network with a source node, a multicast tree is defined as a tree rooted at the source node and all its leaves being recipients of the …”
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On spanning 2-trees in a graph
ISSN: 0166-218X, 1872-6771Veröffentlicht: Elsevier B.V 02.05.1997Veröffentlicht in Discrete Applied Mathematics (02.05.1997)“… A k-tree is either a complete graph on k vertices or a graph T that contains a vertex whose neighbourhood in T induces a complete graph on k vertices and whose …”
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