- About
-
The Global ETD Search service is a free service for researchers
to find electronic theses and dissertations. This service is
provided by the
Networked Digital Library of Theses and Dissertations.
Our metadata is collected from universities around the world. If you manage a university/consortium/country archive and want to be added, details can be found on the NDLTD website.
Search results
Showing 1 to 4 of 4 (0.011 seconds)| 1 |
最大，二分，外平面圖之容忍表示法 / The Tolerance Representations of Maximal Bipartite Outerplanar Graphs賴昱儒 Unknown Date (has links)
在這篇論文中，我們針對2-連通的最大外平面圖而且是二分圖的圖形，討論
其容忍表示法，並找到它的所有禁止子圖H1、H2、H3、H4。 / In this thesis, we prove a 2-connected graph G which is maximal outerplanar and bipartite is a tolerance graph if and only if there is no induced subgraphs H1; H2; H3 and H4 of G.
|
| 2 |
最大外平面圖的有界容忍表示法 / Bounded Tolerance Representation for Maximal Outerplanar Graphs郭瓊雲 Unknown Date (has links)
本文針對2-連通的最大外平面圖，討論其有界容忍表示法，且找到禁止子圖S3。我們更進一步證明：如果一個2-連通的最大外平面圖恰有兩個點的度為2時，則此圖為區間圖。 / We prove that a 2-connected maximal outerplanar graph G is a bounded tolerance graph if and only if there is no induced subgraph S3 of G and G has no
induced subgraph S3 if and only if G is an interval graph.
|
| 3 |
系列平行圖的長方形數與和絃圖數 / The Boxicity and Chordality of a Series-Parallel Graph周佳靜 Unknown Date (has links)
一個圖形G = (V,E)，如果可以找到最小k個和弦圖，則此圖形G = (V,E)的和弦圖數是k。
在這篇論文中，我們呈現存在一個系列平行圖的boxicity是3，且和弦圖數是1或2，存在一個平面圖形的和弦圖數是3。 / The chordality of G = (V,E) is dened as the minimum k such that we can write E = E1n...nEk, where each (V,Ei) is a chordal graph.
In this thesis, we present that (1) there are series-parallel graphs with boxicity 3, (2) there are series-parallel graphs with chordality 1 or 2, and (3) there are planar graphs with chordality 3.
|
| 4 |
探討平面圖的d維矩形表示法 / A Study on Strict d-box Representations of Planar Graphs劉淑慧 Unknown Date (has links)
本文我們探討平面圖形的嚴格d維矩形表示法。我們證明了四連通三角平面圖有嚴格的二維矩形表示法，而且我們推廣到每一個平面圖都有嚴格的三維矩形表示法。我們的目標是希望能在平面圖矩形表示法的現今地位上，提供新的洞悉,並給未來學習者一個方向。 / We study strict d-box representations of planar graphs. We prove that a 4-connected planar triangulation graph G has a strict 2-box representation. We extend this result to that every planar graph has a strict 3-box representation. Our goal is to provide some fresh insights into the current status of research in the area while suggesting directions for the future.
|
Page generated in 0.0152 seconds