MI: Global COE Program Education-and-Research Hub for Mathematics-for-IndustryグローバルCOEプログラム「マス・フォア・インダストリ教育研究拠点」In this paper, we introduce a variation of the minimum spanning tree problem for the application to mathematical OCR. The problem is obtained from the original minimum spanning tree problem by importing the notions of \u22candidate selection\u22 and \u22link-label selection.\u22 It is shown that the problem is NP-hard. However, we find that, for the application to mathematical OCR, it is sufficient to deal with only a class of graphs that is recursively defined with some graphrewriting rules. For the class of graphs, it is shown that the problem can be solved in linear-time in the number of vertices of a graph
M.Sc. (Computer Science)Chapter 1 is a summary in which the problems- discussed in this study, as we...
We present a study on heuristic solution approaches to the minimum labelling Steiner tree problem, a...
AbstractBorůvka presented in 1926 the first solution of the Minimum Spanning Tree Problem (MST) whic...
Given a connected graph with edge costs, we seek a spanning tree having a specified degree at one ve...
We present exact mixed integer programming approaches including branch-and-cut and branch-and-cut-an...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
The purpose of this thesis is to develop a solution to the problem of determining the minimal spanni...
AbstractThe minimum spanning tree problem is one of the most fundamental algorithmic graph problems ...
The minimal spanning tree problem is one of the oldest and most basic graph problems in theoretical ...
The minimum-weight spanning tree problem is one of the most typical and well-known problems of combi...
The Minimum Label Spanning Tree (MLST) problem was introduced by Chang and Leu [2].In this problem, ...
Coursebooks discussing graph algorithms usually have a chapter on mini-mum spanning trees. It usuall...
The minimum spanning tree problem originated in the 1920s when O. Borůvka identified and solved the...
Zsfassung in dt. SpracheDas Minimum Label Spanning Tree Problem ist ein kombinatorisches Optimierung...
Given a connected, undirected graph G with labeled edges, the minimum-label spanning tree problem se...
M.Sc. (Computer Science)Chapter 1 is a summary in which the problems- discussed in this study, as we...
We present a study on heuristic solution approaches to the minimum labelling Steiner tree problem, a...
AbstractBorůvka presented in 1926 the first solution of the Minimum Spanning Tree Problem (MST) whic...
Given a connected graph with edge costs, we seek a spanning tree having a specified degree at one ve...
We present exact mixed integer programming approaches including branch-and-cut and branch-and-cut-an...
: We consider the problem of constructing a spanning tree for a graph G = (V, E) with n vertices an...
The purpose of this thesis is to develop a solution to the problem of determining the minimal spanni...
AbstractThe minimum spanning tree problem is one of the most fundamental algorithmic graph problems ...
The minimal spanning tree problem is one of the oldest and most basic graph problems in theoretical ...
The minimum-weight spanning tree problem is one of the most typical and well-known problems of combi...
The Minimum Label Spanning Tree (MLST) problem was introduced by Chang and Leu [2].In this problem, ...
Coursebooks discussing graph algorithms usually have a chapter on mini-mum spanning trees. It usuall...
The minimum spanning tree problem originated in the 1920s when O. Borůvka identified and solved the...
Zsfassung in dt. SpracheDas Minimum Label Spanning Tree Problem ist ein kombinatorisches Optimierung...
Given a connected, undirected graph G with labeled edges, the minimum-label spanning tree problem se...
M.Sc. (Computer Science)Chapter 1 is a summary in which the problems- discussed in this study, as we...
We present a study on heuristic solution approaches to the minimum labelling Steiner tree problem, a...
AbstractBorůvka presented in 1926 the first solution of the Minimum Spanning Tree Problem (MST) whic...