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Paths, Trees and Flowers

by Jack Edmonds - CANADIAN JOURNAL OF MATHEMATICS , 1965
"... ..."
Abstract - Cited by 155 (3 self) - Add to MetaCart
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Paths, Trees and Cycles in Tournaments

by Jørgen Bang-Jensen, Gregory Gutin
"... We survey results on paths, trees and cycles in tournaments. The main subjects are hamiltonian paths and cycles, vertex and arc disjoint paths with prescribed endvertices, arc-pancyclicity, oriented paths, trees and cycles in tournaments. Several unsolved problems are included. ..."
Abstract - Cited by 2 (0 self) - Add to MetaCart
We survey results on paths, trees and cycles in tournaments. The main subjects are hamiltonian paths and cycles, vertex and arc disjoint paths with prescribed endvertices, arc-pancyclicity, oriented paths, trees and cycles in tournaments. Several unsolved problems are included.

The Weight of the Shortest Path Tree

by Remco Hofstad, Gerard Hooghiemstra, Piet Van Mieghem , 2005
"... The minimal weight of the shortest path tree in a complete graph with independent and exponential (mean 1) random link weights, is shown to converge to a Gaussian distribution. We prove a conditional central limit theorem and show that the condition holds with probability converging to 1. ..."
Abstract - Cited by 1 (0 self) - Add to MetaCart
The minimal weight of the shortest path tree in a complete graph with independent and exponential (mean 1) random link weights, is shown to converge to a Gaussian distribution. We prove a conditional central limit theorem and show that the condition holds with probability converging to 1.

On the K shortest path trees problem

by Antonio Sedeño-noda, Carlos González-martín - Elsevier European Journal of Operational Research , 2010
"... We address the problem for finding the K best path trees connecting a source node with any other non-source node in a directed network with arbitrary lengths. The main result in this paper is the proof that the kth shortest path tree is adjacent to at least one of the previous (k−1) shortest path tr ..."
Abstract - Cited by 1 (0 self) - Add to MetaCart
We address the problem for finding the K best path trees connecting a source node with any other non-source node in a directed network with arbitrary lengths. The main result in this paper is the proof that the kth shortest path tree is adjacent to at least one of the previous (k−1) shortest path

Shortest-Paths Trees

by Bang Ye, Wu Kun-mao Chao , 2007
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Path Tree Computation

by Juan Antonio Cordero, Juan Antonio Cordero, Équipe-projet Hipercom , 2010
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Paths, Trees and Flowers

by Christoph Witzgall
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Balancing Minimum Spanning Trees and Shortest-Path Trees

by Samir Khuller, Balaji Raghavachari, Neal Young , 2002
"... We give a simple algorithm to find a spanning tree that simultaneously approximates a shortest-path tree and a minimum spanning tree. The algorithm provides a continuous trade-off: given the two trees and a fl? 0, the algorithm returns a spanning tree in which the distance between any vertex and the ..."
Abstract - Cited by 54 (1 self) - Add to MetaCart
We give a simple algorithm to find a spanning tree that simultaneously approximates a shortest-path tree and a minimum spanning tree. The algorithm provides a continuous trade-off: given the two trees and a fl? 0, the algorithm returns a spanning tree in which the distance between any vertex

Balancing Minimum Spanning and Shortest Path Trees

by Samir Khuller, Balaji Raghavachari, Neal Young , 1993
"... Efficient algorithms are known for computing a minimum spann.ing tree, or a shortest path. tree (with a fixed vertex as the root). The weight of a shortest path tree can be much more than the weight of a minimum spa,nning tree. Conversely, the distance bet,ween the root, and any vertex in a minimum ..."
Abstract - Cited by 65 (1 self) - Add to MetaCart
Efficient algorithms are known for computing a minimum spann.ing tree, or a shortest path. tree (with a fixed vertex as the root). The weight of a shortest path tree can be much more than the weight of a minimum spa,nning tree. Conversely, the distance bet,ween the root, and any vertex in a minimum

New Dynamic Algorithms for Shortest Path Tree Computation

by Paolo Narváez, Kai-Yeung Siu, Hong-yi Tzeng - IEEE/ACM Transactions on Networking , 2000
"... The OSPF and IS-IS routing protocols widely used in today's Internet compute a shortest path tree (SPT) from each router to other routers in a routing area. Many existing commercial routers recompute an SPT from scratch following changes in the link states of the network. Such recomputation of ..."
Abstract - Cited by 64 (1 self) - Add to MetaCart
The OSPF and IS-IS routing protocols widely used in today's Internet compute a shortest path tree (SPT) from each router to other routers in a routing area. Many existing commercial routers recompute an SPT from scratch following changes in the link states of the network. Such recomputation
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