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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 저널정보
- 한국전산응용수학회 Journal of applied mathematics & informatics Journal of applied mathematics & informatics 제33권 제1호
- 발행연도
- 2015.1
- 수록면
- 101 - 110 (10page)
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초록· 키워드
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A Total Mean Cordial labeling of a graph G = (V, E) is a function $f:V(G){\rightarrow}\{0,1,2\}$ such that $f(xy)={\Large\lceil}\frac{f(x)+f(y)}{2}{\Large\rceil}$ where $x,y{\in}V(G)$, $xy{\in}E(G)$, and the total number of 0, 1 and 2 are balanced. That is ${\mid}ev_f(i)-ev_f(j){\mid}{\leq}1$, $i,j{\in}\{0,1,2\}$ where $ev_f(x)$ denotes the total number of vertices and edges labeled with x (x = 0, 1, 2). If there is a total mean cordial labeling on a graph G, then we will call G is Total Mean Cordial. Here, We investigate the Total Mean Cordial labeling behaviour of prism, gear, helms.
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참고문헌 (5)
참고문헌 신청
J. A. Gallian / 2013 / A Dynamic survey of graph labeling / The Electronic Journal of Combinatorics 16
F. Harary / 2001 / Graph theory / Narosa Publishing house
R. Ponraj / Total Mean Cordial labeling of graphs
R. Ponraj / Total Mean Cordiality of Kcn +2K2
R. Ponraj / Total Mean Cordial labeling of some graphs
F. Harary / 2001 / Graph theory / Narosa Publishing house
R. Ponraj / Total Mean Cordial labeling of graphs
R. Ponraj / Total Mean Cordiality of Kcn +2K2
R. Ponraj / Total Mean Cordial labeling of some graphs
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