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    (The) Anti-bandwidth of triangular grid graph

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    https://www.riss.kr/link?id=T14494628

    • 저자
    • 발행사항

      서울: 광운대학교 대학원, 2017

    • 학위논문사항

      학위논문(석사) -- 광운대학교 대학원 , 수학과 , 2017.2

    • 발행연도

      2017

    • 작성언어

      영어

    • DDC

      510 판사항(22)

    • 발행국(도시)

      서울

    • 형태사항

      41 p.: 삽도; 26 cm.

    • 일반주기명

      지도교수 : 김상목
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    • 소장기관
      • 광운대학교 중앙도서관 소장기관정보
      • 국립중앙도서관 국립중앙도서관 우편복사 서비스
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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    The anti-bandwidth problem is to label the vertices of a graph of n vertices by 1, 2, 3, , n bijectively, such that the minimum difference of labels of adjacent vertices is maximized. In 1980, Hale, W.K. introduced the obnoxious facility location problem, radio colouring as a frequency assignment. The anti- bandwidth problem is known as an NP-complete problem for general graphs. For this reason, the anti-bandwidths of many
    individual graphs have not been known yet. In this thesis, we give an anti-bandwidth labeling scheme
    for a special class called triangular grid graph and study the lower bound of anti-bandwidth problem for the same class of graphs. We also give exact results for some of its subclasses.
    번역하기

    The anti-bandwidth problem is to label the vertices of a graph of n vertices by 1, 2, 3, , n bijectively, such that the minimum difference of labels of adjacent vertices is maximized. In 1980, Hale, W.K. introduced the obnoxious facility locatio...

    The anti-bandwidth problem is to label the vertices of a graph of n vertices by 1, 2, 3, , n bijectively, such that the minimum difference of labels of adjacent vertices is maximized. In 1980, Hale, W.K. introduced the obnoxious facility location problem, radio colouring as a frequency assignment. The anti- bandwidth problem is known as an NP-complete problem for general graphs. For this reason, the anti-bandwidths of many
    individual graphs have not been known yet. In this thesis, we give an anti-bandwidth labeling scheme
    for a special class called triangular grid graph and study the lower bound of anti-bandwidth problem for the same class of graphs. We also give exact results for some of its subclasses.

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    목차 (Table of Contents)

    • 1 Introduction 4
    • 1.1 Definitions and motivations 4
    • 1.2 The triangular grid graph 9
    • 2 The anti-bandwidth of Tn. 10
    • 2.1 ab(T1), and ab(T2). 10
    • 1 Introduction 4
    • 1.1 Definitions and motivations 4
    • 1.2 The triangular grid graph 9
    • 2 The anti-bandwidth of Tn. 10
    • 2.1 ab(T1), and ab(T2). 10
    • 2.2 The anti-bandwidth of T3. 12
    • 2.3 The anti-bandwidth of T4. 13
    • 2.4 Lower bound of ab(Tn) when n ≥ 5. 14
    • 3 Conclusions 38
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