Maximal Singly Connected Digraphs

碩士 === 國立臺北商業大學 === 資訊與決策科學研究所 === 104 === A directed graph G is singly connected if each pair of vertices is connected by at most one simple path, and maximal singly connected if no other singly connected directed graph with the same set of vertices contains the edges of G. In this thesis, we explo...

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Main Authors: Shao-Li Lu, 呂紹立
Other Authors: Jou-Ming Chang
Format: Others
Language:en_US
Published: 2016
Online Access:http://ndltd.ncl.edu.tw/handle/ubd3vq
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spelling ndltd-TW-104NTB052430172018-05-04T04:27:26Z http://ndltd.ncl.edu.tw/handle/ubd3vq Maximal Singly Connected Digraphs 最大單連通有向圖 Shao-Li Lu 呂紹立 碩士 國立臺北商業大學 資訊與決策科學研究所 104 A directed graph G is singly connected if each pair of vertices is connected by at most one simple path, and maximal singly connected if no other singly connected directed graph with the same set of vertices contains the edges of G. In this thesis, we explore the properties of a maximal singly connected directed graph and extend the concept to subgraphs of a directed graph. In particular, we give two classes of such subgraphs in unidirectional hypercubes. Jou-Ming Chang 張肇明 2016 學位論文 ; thesis 39 en_US
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language en_US
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description 碩士 === 國立臺北商業大學 === 資訊與決策科學研究所 === 104 === A directed graph G is singly connected if each pair of vertices is connected by at most one simple path, and maximal singly connected if no other singly connected directed graph with the same set of vertices contains the edges of G. In this thesis, we explore the properties of a maximal singly connected directed graph and extend the concept to subgraphs of a directed graph. In particular, we give two classes of such subgraphs in unidirectional hypercubes.
author2 Jou-Ming Chang
author_facet Jou-Ming Chang
Shao-Li Lu
呂紹立
author Shao-Li Lu
呂紹立
spellingShingle Shao-Li Lu
呂紹立
Maximal Singly Connected Digraphs
author_sort Shao-Li Lu
title Maximal Singly Connected Digraphs
title_short Maximal Singly Connected Digraphs
title_full Maximal Singly Connected Digraphs
title_fullStr Maximal Singly Connected Digraphs
title_full_unstemmed Maximal Singly Connected Digraphs
title_sort maximal singly connected digraphs
publishDate 2016
url http://ndltd.ncl.edu.tw/handle/ubd3vq
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AT lǚshàolì maximalsinglyconnecteddigraphs
AT shaolilu zuìdàdānliántōngyǒuxiàngtú
AT lǚshàolì zuìdàdānliántōngyǒuxiàngtú
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