圖的全星數
無 === A multiple-star representation of a simple graph G assigns each vertex a union of stars in a host tree, such that vertices are adjacent if and only if their assigned sets intersect. The total star number S(G) is the minimum of the total number of stars used in any such representation of G....
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國立政治大學
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ndltd-CHENGCHI-B20020025242013-01-07T19:22:34Z 圖的全星數 The total star number of graphs 呂吉祥 Multiple-star representation Total star number 無 A multiple-star representation of a simple graph G assigns each vertex a union of stars in a host tree, such that vertices are adjacent if and only if their assigned sets intersect. The total star number S(G) is the minimum of the total number of stars used in any such representation of G. We obtain the maximum value of S(G) for m-edge connected graphs: m + 1, n-vertex graphs: [n<sup>2</sup> + 1)/ 4], and n-vertex outer-planar graphs: [3n /2-l] 國立政治大學 http://thesis.lib.nccu.edu.tw/cgi-bin/cdrfb3/gsweb.cgi?o=dstdcdr&i=sid=%22B2002002524%22. text 英文 Copyright © nccu library on behalf of the copyright holders |
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英文 |
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Multiple-star representation Total star number |
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Multiple-star representation Total star number 呂吉祥 圖的全星數 |
description |
無 === A multiple-star representation of a simple graph G assigns each vertex a union of stars in a host tree, such that vertices are adjacent if and only if their assigned sets intersect. The total star number S(G) is the minimum of the total number of stars used in any such representation of G. We obtain the maximum value of S(G) for m-edge connected graphs: m + 1, n-vertex graphs: [n<sup>2</sup> + 1)/ 4], and n-vertex outer-planar graphs: [3n /2-l]
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author |
呂吉祥 |
author_facet |
呂吉祥 |
author_sort |
呂吉祥 |
title |
圖的全星數 |
title_short |
圖的全星數 |
title_full |
圖的全星數 |
title_fullStr |
圖的全星數 |
title_full_unstemmed |
圖的全星數 |
title_sort |
圖的全星數 |
publisher |
國立政治大學 |
url |
http://thesis.lib.nccu.edu.tw/cgi-bin/cdrfb3/gsweb.cgi?o=dstdcdr&i=sid=%22B2002002524%22. |
work_keys_str_mv |
AT lǚjíxiáng túdequánxīngshù AT lǚjíxiáng thetotalstarnumberofgraphs |
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1716458299538276352 |