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Download e-book for kindle: A Lost Mathematician, Takeo Nakasawa: Matroid idea used to be invented in the midst of the Thirties via mathematicians independently, particularly, Hassler Whitney within the united states and Takeo Nakasawa in Japan. He left basically 4 papers to the mathematical group, them all written in the midst of the Thirties. Another generalizations of the Steiner tree problem are the k -edge-connected Steiner network problem and the k -vertex-connected Steiner network problem , where the goal is to find a k -edge-connected graph or a k -vertex-connected graph rather than any connected graph.
The Steiner problem has also been stated in the general setting of metric spaces and for possibly infinitely many points. The general graph Steiner tree problem can be approximated by computing the minimum spanning tree of the subgraph of the metric closure of the graph induced by the terminal vertices. The metric closure of a graph G is the complete graph in which each edge is weighted by the shortest path distance between the nodes in G.
The approximate solution is computable in polynomial time by first solving the all-pairs shortest paths problem to compute the metric closure, then by solving the minimum spanning tree problem. This sequence culminated with Robins and Zelikovsky's algorithm in which improved the ratio to 1.
Stochastic Analyses for Online Combinatorial Optimization Problems (2008)
More recently, however, Jaroslaw Byrka et al. The Steiner ratio is the supremum of the ratio of the total length of the minimum spanning tree to the minimum Steiner tree for a set of points in the Euclidean plane.
Despite earlier claims of a proof,  the conjecture is still open. From Wikipedia, the free encyclopedia. Retrieved 11 November Algorithms and Data Structures: Lecture Notes in Computer Science.
Journal of Combinatorial Optimization
Discrete geometry and convexity New York, Annals of the New York Academy of Science. New York Academy of Science.
In Black, Paul E. Dictionary of Algorithms and Data Structures.
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National Institute of Standards and Technology. The Steiner Tree Problem. Annals of Discrete Mathematics. Ivanov, Alexander; Tuzhilin, Alexey The Steiner Problem and Its Generalizations. Branching solutions to one-dimensional variational problems. Extreme Networks Theory in Russian. Institute of Computer Investigations. Korte, Bernhard ; Vygen, Jens Theory and Algorithms 3rd ed. Robins, Gabriel; Zelikovsky, Alexander Society for Industrial and Applied Mathematics. Computing in Euclidean geometry.
Stochastic analyses for online combinatorial optimization problems
Lecture Notes Series on Computing. World Scientific Publishing Co. Spanning Trees and Optimization Problems. Retrieved from " https: NP-complete problems Trees graph theory Computational problems in graph theory Geometric algorithms Geometric graphs. Use dmy dates from February Interlanguage link template link number CS1 Russian-language sources ru.