Results 11 to 20 of about 4,149 (163)
Determining hop-constrained spanning trees with repetitive heuristics
The hop-constrained minimum spanning tree problem is the problem of determining a rooted spanning tree of minimum cost in which each path from the root node to any other node contains at most H hops or edges.
Manuela Fernandes +2 more
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Background. Whereas in many tasks of designing efficient telecommunication networks, the number of network nodes is limited, the initial choice of nodes is wider.
Вадим Романюк
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Bounded-Angle Minimum Spanning Trees
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Ahmad Biniaz +3 more
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Degree-Constrained k-Minimum Spanning Tree Problem
Let GV,E be a simple undirected complete graph with vertex and edge sets V and E, respectively. In this paper, we consider the degree-constrained k-minimum spanning tree (DCkMST) problem which consists of finding a minimum cost subtree of G formed with ...
Pablo Adasme, Ali Dehghan Firoozabadi
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Generalized minimum spanning tree games
The minimum-cost spanning tree game is a special class of cooperative games defined on a graph with a set of vertices and a set of edges, where each player owns a vertex. Solutions of the game represent ways to distribute the total cost of a minimum-cost
PhuocHoang Le +2 more
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MENCARI MINIMUM SPANNING TREE DENGAN KONSTREN
Misalkan G = (V, E) adalah graf tak berarah terhubung yang bukan tree, berarti di G terdapat cycle. Dengan cyclic interchange maka diperoleh subgraf T yang tidak memuat cycle. Subgraf T inilah yang dinamakan dengan spanning tree.
Miftahul Jannah +2 more
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Minimum Restricted Diameter Spanning Trees
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Hassin, Refael, Levin, Asaf
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Edge-Preserving Stereo Matching Using Minimum Spanning Tree
Despite that the accuracy and efficiency of stereo matching technology have significantly improved in the past decades, the issue of edge-blurring remains a challenge to most of the existing approaches.
Congxuan Zhang +5 more
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The Spanning Tree of a Divisible Multiple Graph
In this paper, we study undirected multiple graphs of any natural multiplicity k > 1. There are edges of three types: ordinary edges, multiple edges and multi-edges.
Alexander V. Smirnov
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Spanning trees with small diameters
A spanning tree with small diameter of a graph has many applications. In this paper we first make the following conjecture and show that the condition is best possible if it is true. If a connected graph satisfies , then has a spanning tree with diameter
Mikio Kano, Hajime Matsumura
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